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HYBRID COMBINATION OF EMERGING FOOD PROCESSING TECHNOLOGIES: MICROWAVE AND PULSED OHMIC HEATING A DISSERTATION SUBMITTED TO THE GRADUATE DIVISION OF THE UNIVERSITY OF HAWAIʻI AT MĀNOA IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE DEGREE OF DOCTOR OF PHILOSOPHY IN MOLECULAR BIOSCIENCES AND BIOENGINEERING AUGUST 2014 By Seung Hyun Lee Dissertation Committee: Soojin Jun, Chairperson Alvin Huang Eun Sung Kan Samir K. Khanal Wei-Wen Winston Su Keywords: Multiphase foods, thermal uniformity, microwave, ohmic heating, simultaneous combination, COMSOL simulation

HYBRID COMBINATION OF EMERGING FOOD PROCESSING ... · Wei-Wen Winston Su Keywords: Multiphase foods, thermal uniformity, microwave, ohmic heating, simultaneous combination, COMSOL

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Page 1: HYBRID COMBINATION OF EMERGING FOOD PROCESSING ... · Wei-Wen Winston Su Keywords: Multiphase foods, thermal uniformity, microwave, ohmic heating, simultaneous combination, COMSOL

HYBRID COMBINATION OF EMERGING FOOD PROCESSING TECHNOLOGIES:

MICROWAVE AND PULSED OHMIC HEATING

A DISSERTATION SUBMITTED TO THE GRADUATE DIVISION OF THE UNIVERSITY OF HAWAIʻI AT MĀNOA IN PARTIAL FULFILLMENT OF THE

REQUIREMENTS FOR THE DEGREE OF

DOCTOR OF PHILOSOPHY

IN

MOLECULAR BIOSCIENCES AND BIOENGINEERING

AUGUST 2014

By

Seung Hyun Lee

Dissertation Committee:

Soojin Jun, Chairperson Alvin Huang

Eun Sung Kan Samir K. Khanal

Wei-Wen Winston Su

Keywords: Multiphase foods, thermal uniformity, microwave, ohmic heating,

simultaneous combination, COMSOL simulation

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ACKNOWLEDGEMENT

I can distinctly remember the moment when I entered University of Hawaii. At that time,

everything was unfamiliar to me and it was so afraid when I faced to the first academic obstacle.

However, whenever I feel daunted, I have tried to pull myself together and to raise my ability to

a higher academic level. Thanks to kind consideration and heartful encouragement from my

advisor, family, and friends, I could finish my course without any accident. In here, I would like

to show everyone my sincere appreciation.

I would like to thank Dr. Soojin Jun who gave me a great opportunity in my life. I really

appreciate for his unlimited support and mentorship. He has encouraged me in doing my best and

being positive. He also made me focus on only research without financial problem and gave

sincere advice on my academic life and future.

My sincere thanks goes to Dr. Samir Khanal who is my committee member and

introduced me the concept of bioprocessing. His class was all things wonderful and I was

surprised to his passion and solicitude for students. If there was not his support and advice, I

would still wander around a maze.

Dr. Eun Sung Kan who is also my committee member and a lay of sunshine to me

deserves my gratitude. When I had a trouble organizing committee, he gave me a ready consent.

Through his counsel and guidance, my research could advance on right way.

I would like to thank Dr. Winston Su for his academic guidance throughout my UH life.

I am indebted to him for his encouragement and support in my research. The learning from him

was always interesting and enjoyable.

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I would also like to express my thanks to Dr. Alvin Huang for his invaluable knowledge

and for serving as one of my earliest academic mentors at UH. His considerable help guided my

academic work on the right track. I cannot fully express in words the depth of my gratitude.

My parents and family are who gave me life, boundless love, and words of

encouragement. I would like to express my heartfelt gratitude and really see them in this moment.

Thanks to their unlimited care, I became a well grown man and have enjoyed my good life. I am

also thankful my friends who always cheer up and help me whenever I have a big problem. Let

me say them “I love you”.

Research group members at Food Processing Laboratory who kept me going through

rough way and gave me inspiration about research are deserved thanks of me.

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ABSTRACT

Conventional thermal processing of foods containing particulates significantly rely on

convective and conductive heat transfer and tend to be overly conservative in ensuring microbial

safety, thus compromising quality. Temperature lags inside particles of solid-liquid mixture

foods could lead to the danger of under-processing and therefore risking the food’s safety.

Advanced food processing technologies such as microwave heating and ohmic heating have been

developed in the last few decades as alternatives to conventional processing methods. These

advanced technologies could contribute to shorten processing times, energy savings, and highly

balanced safe food; however, they alone still cannot guarantee food safety without damaging the

food’s quality. Therefore, a new concept to combine microwave and ohmic heating has been

extensively evaluated. This combination technology would optimize each of the individual

technology’s strengths and reduce each of their individual weaknesses.

In this study, a dual cylindrical microwave and ohmic combination continuous flow

heater was designed and fabricated to heat treat solid-liquid mixture foods without under-

processing the solid particulates. The electric field distribution under microwave and ohmic

heating was numerically analyzed; the use of cylindrical microwave cavity was suitable to

maximize the electric strength in the combination heater. Thermal profiles of solid-liquid

mixtures consisted of chicken and potato particles, and sodium chloride solution (0.5, 1.25, and

2.0% concentration) at different solid fraction 10 and 15% were collected and compared. These

profiles were recorded for both individual heating (either microwave or ohmic heating) and

combination heating (microwave and ohmic together) until the exit temperature of either solid

particles for solution reached 80°C.

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In individual ohmic heating, particle size and slat concentration affected temperature

differences between the particulates and the solution. In individual microwave heating, the

solution temperature lagged behind the particle temperature with salt concentrations up to 1.25%,

regardless of particle size and solid fraction; however, a different tendency was observed in the

food mixtures including 2% salt concentration. The maximum temperature differences between

solid and liquid phases obtained by individual microwave and ohmic heating were 7.1±1.7 and

11.9±2.9°C, respectively. In the combination heating, only small temperature gaps between

solid particles and liquid (maximum difference < 3.08°C) at low salt concentrations (up to 1.25%)

were observed. A 3D block diagram constructed using the controlled ranges of salt concentration,

particle size, and solid fraction estimated by empirical polynomial equations was used to

describe temperature similarities between solid and liquid phases when combination heating was

applied. This unique continuous flow combination heater has the potential to thermally process

multiphase foods with improvements in heat distribution, energy efficiency, and food quality.

Computational modeling for individual microwave and ohmic heating, and the

combination heating in a continuous flow system were established. The modeling of the

continuous flow system was important for future designing of a production-scale unit. Accurate

prediction of temperature distribution in solid-liquid mixture foods was demonstrated using the

computational modeling. Numerical modeling of the combination heating technique was a

challenge due to simultaneous changes in heat and particulate flow pattern in the continuous flow

system. This study employed the COMSOL software which enabled a numerical model to

simulate the complicated simultaneous changes during the combination heating technique. The

temperature profile of the combination heating was simulated during a lethality test of

Escherichia coli K12 inoculated carrot balls. The carrot ball’s exit temperature reached 90°C in

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56 seconds, as predicted by computational model. The reliable prediction of particulate

temperature in this complicated system can be attributed to the integration of the two-

dimensional moving mesh method and the arbitrary Lagrangian–Eulerian (ALE) equation in the

COMSOL software.

Results indicated that the combination heating technique has potential to inactivate E.

coli K12 in carrot balls with improved lethal activities. The simulated flow patterns and thermal

profiles of multiphase foods showed the heating mechanism and the movement of particulates

during combination heating. The experimental data were in good agreement with the simulated

heating profile of particulates with a maximum prediction error of 5%.

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TABLE OF CONTENTS ACKNOWLEDGEMENT .............................................................................................................. ii

ABSTRACT ................................................................................................................................... iv

LIST OF FIGURES ........................................................................................................................ 4

LIST OF TABLES .......................................................................................................................... 6

Chapter 1 ......................................................................................................................................... 7

INTRODUCTION .......................................................................................................................... 7

References ............................................................................................................................................... 13

Chapter 2 ....................................................................................................................................... 15

LITERATURE REVIEW ............................................................................................................. 15

2.1 Introduction ....................................................................................................................................... 15

2.2 Emerging food processing technologies ........................................................................................... 15

2.2.1 Microwave heating ..................................................................................................................... 15

2.2.3 Radio frequency heating ............................................................................................................ 16

2.2.4 Ohmic heating ............................................................................................................................ 17

2.2.5 Pulsed electric field .................................................................................................................... 17

2.2.6 High pressure processing ........................................................................................................... 18

2.3. Current emerging combination technologies for food processing ................................................... 19

2.3.1 Microwave combination technology .......................................................................................... 19

2.3.2 Infrared radiation combination technology ................................................................................ 26

2.3.3 High pressure processing combination technology .................................................................... 31

2.3.4 Radio frequency electric field combination technology ............................................................ 35

2.3.5 Ohmic heating combination technology .................................................................................... 36

2.3.6 Pulsed Electric Field combination technology ........................................................................... 37

2.4 Conclusion ........................................................................................................................................ 42

2.5 References ......................................................................................................................................... 49

Chapter 3 ....................................................................................................................................... 62

Development of a dual cylindrical microwave and ohmic combination heater for processing of particulate foods ............................................................................................................................ 62

3.1 Introduction ....................................................................................................................................... 62

3.2 Theoretical background ..................................................................................................................... 64

3.2.1 Electromagnetic field propagation in microwave heating system ............................................. 64

3.2.2 Determination of wave propagation in a waveguide .................................................................. 65

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3.2.3 Heat generation for ohmic heating ............................................................................................. 66

3.3 Design parameters ............................................................................................................................. 66

3.3.1 Rectangular waveguide .............................................................................................................. 66

3.3.2 Cylindrical cavity resonator ....................................................................................................... 69

3.3.3 Impedance matching .................................................................................................................. 71

3.3.4 Impedance matching for microwave heating system ................................................................. 71

3.4 Results and discussion ...................................................................................................................... 72

3.4.1 Microwave power launcher ........................................................................................................ 72

3.4.2 Cylindrical microwave cavity resonator .................................................................................... 74

3.4.3 Rectangular waveguide .............................................................................................................. 75

3.4.4 Impedance matching .................................................................................................................. 76

3.4.5 Ohmic heating applicator ........................................................................................................... 79

3.4.6 Overall design of microwave and ohmic combination heater .................................................... 82

3.5 Conclusion ........................................................................................................................................ 83

3.6 References ......................................................................................................................................... 84

Chapter 4 ....................................................................................................................................... 90

Minimization of thermal lags in the simultaneous microwave and ohmic combination heating of particulate foods ............................................................................................................................ 90

4.1 Introduction ....................................................................................................................................... 90

4.2 Materials and methods ...................................................................................................................... 91

4.2.1 Particle and liquid mixtures preparation .................................................................................... 91

4.2.2 The measurement of electrical conductivity of food samples .................................................... 93

4.2.2 Experimental protocol ................................................................................................................ 93

4.3 Results and discussion ...................................................................................................................... 96

4.3.1 Electrical conductivities of particle and solution samples ......................................................... 96

4.3.2 Heating patterns of particle-liquid mixtures under different heating methods .......................... 97

4. 4 Conclusion ..................................................................................................................................... 107

4.5 References ....................................................................................................................................... 108

Chapter 5 ..................................................................................................................................... 110

Computational modeling for heating profile and the validation of thermal lethality of multiphase foods in a dual cylindrical microwave and ohmic combination heater ...................................... 110

5.1 Introduction ..................................................................................................................................... 110

5.2 Materials and methods .................................................................................................................... 112

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5.2.1 Particle and liquid mixtures preparation .................................................................................. 112

5.2.2 Microorganism cultivation ....................................................................................................... 113

5.2.3 Measurement of electrical conductivity and dielectric properties............................................ 113

5.2.4 Experimental protocol .............................................................................................................. 114

5.2.5 Microbial enumeration ............................................................................................................. 115

5.2.6 Model development.................................................................................................................. 115

5.2.6.1 Model parameters .............................................................................................................. 115

5.2.6.2 Ohmic heating ................................................................................................................... 116

5.2.6.3 Microwave heating ............................................................................................................ 117

5.2.6.4 Heat transfer ...................................................................................................................... 117

5.2.6.5 Solution of incompressible fluid flow including particle .................................................. 118

5.2.6.6 Forces on the particles....................................................................................................... 119

5.2.6.7 Arbitrary Lagrangian–Eulerian (ALE) moving mesh method .......................................... 121

5.2.6.8 Simulation strategy ........................................................................................................... 122

5.2.6.9 The Assumptions for the simulation ................................................................................. 126

5.3 Results and discussion .................................................................................................................... 127

5.3.1 Electrical conductivities and dielectric properties of carrot and base solution ........................ 127

5.3.1 Heating patterns of carrot ball and liquid mixture under different heating modes .................. 128

5.3.2 Inactivation of E.coli K-12 in carrot balls treated under different heating modes ................... 130

5.3.3 Code validation ....................................................................................................................... 133

5.3.4 Hydrodynamic field ................................................................................................................ 134

5.3.5 Electric field and temperature distributions ............................................................................ 136

5.4 Conclusion ...................................................................................................................................... 138

5.5 References ....................................................................................................................................... 140

CHAPTER 6 ............................................................................................................................... 146

FUTURE WORKS...................................................................................................................... 146

APPENDIX A ............................................................................................................................. 149

NUMERICAL MODELING IN COMSOL MULTYPHYSICS ................................................ 149

APPENDIX B ............................................................................................................................. 164

SUMMARY OF THE MOST IMPORTANT SIGNS AND SYMBOLS .................................. 164

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LIST OF FIGURES

Figure 1. 1 Schematic diagram of the microwave and ohmic combination heater ....................... 11

Figure 2. 1A schematic of the combined microwave and hot air equipment for the peeled longan drying (Varith et al. 2007) ............................................................................................................ 21

Figure 2. 2 Schematic view of far infrared-hot air dryer (Ponkham et al., 2012) ........................ 28

Figure 2. 3 A schematic of the designed pulsed electric field and thermal treatment combination pasteurization system (Bazhal et al., 2006) .................................................................................. 38

Figure 3. 1 Electric and magnetic field lines for TE and TM modes in rectangular waveguide . 67

Figure 3. 2 A cylindrical cavity resonator ................................................................................... 69

Figure 3. 3 A calibration kit (open, short, and matched load) and vector network analyzer ....... 72

Figure 3. 4 The dimension of microwave power launcher: (a) top view, (b) side view .............. 73

Figure 3. 5 The dimension of cylindrical microwave cavity resonator: (a) top view, (b) side view....................................................................................................................................................... 75

Figure 3. 6 Schematic diagram of taper connection between two different waveguides ............ 75

Figure 3. 7The dimension of rectangular waveguide: (a) top view, (b) side view ...................... 76

Figure 3. 8 Electric field distribution in the microwave heating chamber after the adjustment of both position and inserting depth of stubs .................................................................................... 77

Figure 3. 9 The positions and inserting depths of stubs on microwave heating unit: .................. 78

Figure 3. 10 Impedance matching of (a) Chamber 1 and (b) Chamber 2: Smith charts to show the reflection coefficient S11, which means the characteristic impedance (Z0) is 50 Ω ................ 79

Figure 3. 11 The dimension of (a) microwave and ohmic combination applicator, and ............. 80

Figure 3. 12 Electric field distribution in the ohmic heating applicator ...................................... 81

Figure 3. 13 A schematic diagram of the microwave and ohmic combination heater: (a) A front view, (b) A side view, (c) A 3D schematic, and (d) A cross-sectional view of the chamber ....... 82

Figure 4. 1 A schematic diagram of the experimental set-up ....................................................... 95

Figure 4. 2 Electrical conductivities of potato, chicken breast, and the base solutions with different salt concentration ........................................................................................................... 97

Figure 4. 3 Heating patterns of particle-liquid mixtures (0.5% salt concentration) under microwave, ohmic, and combination heating. (a) 10% mass fraction, and (b) 15 % mass fraction..................................................................................................................................................... 101

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Figure 4. 4 Heating patterns of particle-liquid mixtures (1.25% salt concentration) under microwave, ohmic, and combination heating. (a) 10% mass fraction, and (b) 15% mass fraction...................................................................................................................................................... 102

Figure 4. 5 Heating patterns of particle-liquid mixtures (2.0% salt concentration) under microwave, ohmic, and combination heating. (a) 10% mass fraction, and (b) 15% mass fraction..................................................................................................................................................... 103

Figure 4. 6 3D block diagram constructed at different controllable ranges of key variables for the prediction of (a) ΔTps and (b) ΔTcs falling in the variations less than ±2°C from targeted exit temperature, 80°C. ...................................................................................................................... 106

Figure 5. 1 A schematic diagram of the experimental set-up ..................................................... 114

Figure 5. 2 The schematic diagram of particle-particle and particle-wall collision model ........ 121

Figure 5. 3 A flowchart of simulation procedure ........................................................................ 123

Figure 5. 4 Simulated electric field distributions for (a) microwave and (b) ohmic heating. ..... 123

Figure 5. 5 (a) 3D tetrahedral meshes for estimating the electric field strengths of microwave 125

Figure 5. 6 Electrical conductivities of the base solution with 0.5% NaCl and carrot ............... 127

Figure 5. 7 Dielectric properties of the base solution base solution with 0.5% NaCl and carrot...................................................................................................................................................... 128

Figure 5. 8 Heating patterns of carrot ball-solution mixtures under microwave, ohmic, and combination heating. (a) 1.3 cm diameter and (b) 1.8 cm diameter ........................................... 129

Figure 5. 9 Log reductions of E. coli K-12 in carrot balls after treatment with ohmic heating, microwave, and the combination heating. (a) 1.3 cm diameter and (b) 1.8 cm diameter .......... 133

Figure 5. 10 Velocity distributions of three particles with a carrier medium in the microwave and ohmic combination heater ........................................................................................................... 135

Figure 5. 11 Simulated temperature distributions of solid liquid mixture under different heating methods ....................................................................................................................................... 138

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LIST OF TABLES

Table 2. 1 Summary of combination technologies applied to various food processing areas ..... 44

Table 3. 1 Standard waveguide dimensions .................................................................................. 67

Table 3. 2 The values of pnm for the TEnm mode in cylindrical cavity resonator .......................... 70

Table 3. 3 Inserting depths of stubs on microwave heating units ................................................. 78

Table 4. 1 Applied microwave power and voltages for microwave (MW), ohmic (OH), and combination heating modes (MW & OH) depending on NaCl concentration. ............................. 95

Table 4. 2 The constants of polynomial equations for the prediction of temperatures of solution, chicken, and potato ..................................................................................................................... 104

Table 5. 1 The material properties and parameters used for the simulation .............................. 116

Table 5. 2 Comparison of the drag coefficients by the code and published data ...................... 134

Table 5. 3 The comparison between the experimental temperature values and the simulated temperature values of carrot balls and solution .......................................................................... 137

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Chapter 1

INTRODUCTION

Conventional thermal processing of food products has been most commonly considered

as the simple and effective way to preserve food. However, excessive thermal treatment for

processing food products has frequently caused serious deterioration in quality aspects such as

texture, color, flavor and the destruction of bioactive compounds (Choi et al., 2006). Minimally

processed food products that retain their fresh and nutritional qualities have received great

attention from customers in recent years. In order to meet rising demands from customers and to

shorten processing times, food engineers and scientists have enthusiastically endeavored to

explore new technologies to replace conventional cooking methods. As alternatives to

conventional methods, new food processing approaches, using advanced technologies such as

microwave and ohmic heating, have been widely investigated and developed. Advanced

technologies in processing of various food products were able to obtain comparable food quality

in a shorter processing time and with less energy input (Nguyen et al., 2013). Furthermore,

emerging food processing technologies have provided outstanding merits such as a rapid heating

rate, better heating uniformity, and improved inactivation of microbial contaminants (Knorr,

1955; Tang et al., 2002; Jun and Sastry, 2005). Despite of the development of these advanced

food processing technologies, they still have been challenged to achieve an even temperature

distribution in solid-liquid food mixtures (Choi et al., 2011).

Microwave heating has been intensively used to heat up "ready to eat" foods because

microwaves heat foods in a rapid and direct manner (Hossan et al., 2010; Lee and Jun, 2011).

Since microwave heating has an interaction with polar water molecules and charged ions within

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food, volumetric heating is produced by the induced frictional energy from the realignment of

water molecules and the conductive migration of charged ions in the alternating magnetic field

(Wang et al., 2009). In industrial applications, this volumetric heating was drastically able to

reduce the come up time required to achieve a target process temperature, thereby reducing the

total cumulative thermal treatment and better preserving the thermo-labile constituents (Coronel

et al., 2003). Continuous flow microwave heating in the food industry suggests a great potential

to replace the conventional heat exchangers in an aseptic processing system due to its rapid

heating of food products. Substantial improvements in color, flavor, and nutrient retention of

continuous flow microwave system treated products have been reported (Giese, 1992; Nikdel et

al., 1993). However, problems associated with microwave heating are numerous. Such problems

include: non-uniform heating, localized heat zones because of the variation in dielectric, physical,

and thermal properties of food components (Pitchai et al., 2012).

Ohmic heating, the internal heat generation by applying alternating current through a

food product, has been applied to various food applications such as extraction, bleaching,

cooking for meat products, and pasteurization since it provides a constant heating rate for a

single solid or liquid phase food with a high energy transfer efficiency of approximately 95%

(Shim et al., 2010). In addition, it has potential applications in the food industry for processing of

solid-liquid mixture foods, also termed particulate foods (Palaniappan and Sastry, 2002). The

optimal product condition for ohmic processing of a solid-liquid mixture food is that the solid

particles and the liquid have the same or similar electrical conductivities; however, most

vegetables and meats have lower electrical conductivities than liquids. Particulate foods heat at

rates depending on relative conductivities of the phases and the volume fractions of the

respective phases (Sastry and Palaniappan, 1992). If a particle of low conductivity is surrounded

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by a high conductivity environment, this particle will thermally lag the fluid and be under-

processed (Sastry, 1992). Regarding concern about food safety, it is important to pre-estimate the

electrical conductivities of solid and liquid phases. By increasing the electrolytic content in the

solids, such low-conductivity particles may be heated at a similar rate as or faster than the

surrounding fluid. Therefore, a pretreatment procedure to increase the electrical conductivity of

solid particles (i.e. salt infusion) could enhance the heating uniformity of multiphase foods;

however, this treatment is relatively time consuming and requires extra energy input (Wang and

Sastry, 1993; Zareifard et al., 2003).

A new concept of hybrid combination technologies for the processing of solid or liquid

phase foods or multiphase foods has been intensively evaluated to minimize the processing

procedures. The combination of existing food processing technologies has a significant impact

on the preservation of food products with enhanced qualities. For instance, liquid pasteurization

using pulsed electric field (PEF) assisted with thermosonication (TS) developed by Walkling-

Ribeiro (2010) did not experience any significant losses of physical properties (pH, Brix°, and

conductivity) of orange juice but provided an extended shelf life, as compared with high

temperature short time (HTST) pasteurization. In addition, to resolve the uneven temperature

distribution issue, microwave heating has been assisted with conventional heating methods, such

as hot air and vacuum, and microwave absorbents (Goksoy et al., 1999; Maskan, 2001).

However, most studies of combination technologies for a variety of food processes have been

aimed at the fundamental understanding of the combination process, or have been conducted in

small batch or a sequential strategy. In addition, the aforementioned combination methods

required specific conditions that substantially relied on the physical and chemical properties of

targeted foods.

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A microwave and ohmic combination heating technology has been proposed and tested

for heating uniformity of particulate foods. It was expected that combining these two heating

technologies would be beneficial for uniform heating of multiphase foods since it would allow

liquid parts of the product to be heated immediately via current, and solid particles (independent

of their conductivity values) to be heated to their cores rapidly via microwave. Nguyen and

others (2013) have attempted to develop a continuous flow, simultaneous microwave and ohmic

combination heater, coupled with a polytetrafluoroethylene (PTFE) ohmic tube with two

electrodes at opposing ends fed through the center of a rectangular microwave chamber, for

achieving consistent heat distribution in solid-liquid food mixtures (Fig. 1.1). It was validated

that solid particles and liquid were simultaneously heat treated via electromagnetic wave and

electrical current, thus improving thermal treatment of multiphase foods with enhanced thermal

uniformity. However, only limited microwave energy was transmitted to solid-liquid food

mixtures in a PTFE tube due to a scattered field strength in multi-mode microwave cavity.

Moreover, the solid-liquid food mixtures used in the previous study consisted of one kind of

vegetable (carrot) in a liquid, which seemed to be an over-simplification of solid-liquid mixture

foods.

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Figure 1. 1 Schematic diagram of the microwave and ohmic combination heater

(Nguyen et al., 2013)

Therefore, it was necessary to design and fabricate a better microwave cavity in order to

maximize the electric field strengths form microwave. A cylindrical shaped microwave cavity

was employed in this study because it is known that a highly localized hot spot generated by only

one standing microwave could be easily obtained in this cavity. This new cylindrical, continuous

flow microwave and ohmic combination heater could result in better thermal distribution within

solid-liquid food mixtures and deliver maximum microwave energy to multiphase foods. In

terms of microbial inactivation, the under-processed solids in particulate foods could be a good

shelter for surviving foodborne pathogens. The uniformity in temperature distributions of food

during the thermal processing is crucial, in particular when particulate foods are to be sterilized

or aseptically processed. Accordingly, the effectiveness of the combination heater on microbial

inactivation in multiphase foods should be examined. In addition, computational modeling of

simultaneous microwave and ohmic heating would validate the thermal lethality and the heating

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profile of multiphase foods treated by the combination heating technology. The model could

provide a practical solution for uniform thermal treatment of multiphase foods by manipulating

transient electrical conductivities and the thermal properties of specific heat and thermal

conductivities.

Thus, this study was intended to accomplish the following specific objectives:

Objective 1: Explore the combination technologies in thermal and non-thermal food processing

area

Objective 2: Design and fabricate a microwave heating unit equipped with a single mode

cylindrical cavity resonator for continuous flow, simultaneous ohmic and microwave

combination heating

Objective 3: Optimize the continuous flow, simultaneous microwave and ohmic heating

combination heater by evaluating its effectiveness on multiphase foods with different electrical

conductivities and dielectric properties at varying voltage and power levels

Objective 4: Validate the computational model for simultaneous microwave and ohmic heating

of multiphase foods, and evaluate the lethal effectiveness on microorganisms of the combination

heater in multiphase foods.

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References

Castro, S.M., Loey, A.V., Saraiva, J.A., Smout C., Hendrickx, M. (2006). Inactivation of pepper

(Capsicum annuum) pectin methylesterase by combined high-pressure and temperature

treatments. Journal of Food Engineering, 75, 50-58.

Choi, W., Nguyen, L. T., Lee, S. H., and Jun, S. (2011). A Microwave and Ohmic Combination

Heater for Uniform Heating of Liquid–Particle Food Mixtures. Journal of food science, 76(9),

E576-E585.

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antioxidant activities and polyphenolic compounds of Shiitake (Lentinus edodes) mushroom.

Food Chemistry, 99, 381-387.

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Göksoy, E. O., James, C., and Corry, J. E. L. (2000). The effect of short-time microwave

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the flexible package. Journal of Food Processing Engineering, 28, 417–436.

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Maskan, M. (2001). Drying, shrinkage and rehydration characteristics of kiwifruits during hot air

and microwave drying. Journal of Food Engineering, 48, 177-182.

Nguyen, L.T., Choi, W., Lee, S.H., Jun, S. (2013). Exploring the heating patterns of multiphase

foods in a continuous flow, simultaneous microwave and ohmic combination heater. Journal of

Food Engineering, 116, 65-71.

Shim, J.Y., Lee, S.H., Jun, S. (2010). Modeling of ohmic heating patterns of multiphase food

products using computational fluid dynamics codes. Journal of Food Engineering, 99, 136–141.

Tang, J., Feng, H., Lau, M. (2002). Microwave heating in food processing. In X. Young & J.

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life and sensory attributes of a fruit smoothie-type beverage processed with moderate heat and

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Wang, J., Tang, J., Wang, Y., Swanson, B. (2009). Dielectric properties of egg whites and whole

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Chapter 2

LITERATURE REVIEW

2.1 Introduction

This section provides the basic concepts of emerging food processing technologies and

the effectiveness of combination technologies in thermal and non-thermal food processing areas.

Since the combination technologies have a great potential to enhance overall qualities of food

products and simplify food processing steps without any pretreatment step. Emerging and

developed combination technologies have been evaluated in various types of food processing

such as drying, baking, and pasteurization. Therefore, the various applications of combination

technologies from recently published literatures will be discussed.

2.2 Emerging food processing technologies

2.2.1 Microwave heating

Microwaves(MW), which are a part of electromagnetic spectrum and have a frequency

range between 300 MHz and 300 GHz, have been extensively employed to various food

processing such as drying, tempering, and cooking because MW heat foods in a rapid and direct

manner (Lee and Jun, 2011). Therefore, MW heating can shorten processing time and thoroughly

secure thermo-labile constituents (Coronel et al., 2003). In order to understand the interaction

between electromagnetic field and food, the research for measuring dielectric properties of food

should be conducted (Buffler, 1993). Dielectric properties (ε = ε' ­ jε'') are consisted with two

factors (ε': dielectric constant, real part and ε'': dielectric loss factor, imaginary part). Dielectric

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constant (ε') indicates the ability to store electric energy. On the other hand, dielectric loss factor

(ε'') is closely associated with the conversion of electric energy to thermal energy. Dielectric

properties of food are mainly affected by frequency, temperature, and moisture contents (Calay

et al., 1994; Tang et al., 2002; Venkatesh and Raghavan, 2004; Sakiyan et al., 2007; Wang et al.,

2009).

2.2.2 Infrared heating

Infrared radiation (IR), which is also a part of electromagnetic spectrum and can be

classified into three regions (Near-, Mid-, and Far- infrared) corresponding to the spectral

wavelengths, has been exploited in various thermal processing owing to its inherent advantages

such as radiation impingement on the surface of food, rapid penetration into food, and enhancing

food quality (Sakai and Hanazawa, 1994; Datta and Ni, 2002). Among three regions, far infrared

and near infrared radiation (FIR and NIR) have been employed for food processing because FIR

energy is directly absorbed by food material via molecular vibration and NIR instantly produces

heat on the surface of food products with approximately 1mm of penetration depth (Sandu, 1986;

Nindo et al., 1995). Nowak and Lewicki (2004) suggested that IR heating could be a practical

alternative to conventional food dehydration method due to high thermal efficiency and ease of

control.

2.2.3 Radio frequency heating

Similar to MW heating, radio frequency (RF) heating, which is classified as dielectric

heating, is rapidly and volumetrically heat up solid phase or semi-solid phase food products

(Wang et al., 2003). The distinct difference between MW and RF is a region of electromagnetic

spectrum and the frequency range from 3 Hz to 300 MHz is dominantly applied for RF heating

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(Tang, 2005). RF energy can be produced by passing alternating or direct current thorough food

samples located between two electrodes without direct contact because the electromagnetic field

converted from the electrical energy stimulate the migration of ions within food products (Wang

et al., 2006). RF heating can result in uniform heating on the surface of food products, eventually

decreasing thermal lag between the surface and the interior of food products (Rowley, 2001);

however, RF heating rate is substantially depending on dielectric properties of food (Birla et al.,

2008)

2.2.4 Ohmic heating

On the contrary to RF heating, the mechanism of ohmic (OH) heating is that internal heat

dissipation can be generated by applying alternating current through food products with direct

contact to two electrodes. OH heating have made considerable contribution to thermal uniformity

improvement in single phase foods (Nguyen et al., 2013). The energy conversion efficiency

during OH process is remarkably high as compared with other thermal processing methods

(Salengke, 2000; Jun and Sastry, 2005; Shim et al., 2010). In addition, it has been essential to

investigate non-thermal effect (electroporation) of OH on the permeability of cell membrane

with reducing heat generation (Lee and Jun, 2011). The electrophoretic force with electro-

osmosis under high intensity electric field can improve the ionic diffusion throughout the

membrane (Kulshrestha and Sastry, 2003; Sensoy and Sastry, 2004).

2.2.5 Pulsed electric field

Non-thermal processing technologies such as ultra high pressure and pulsed electric field

processing has gained a lot of interests from food industry to satisfy the demand of consumers

who are anxious to have less processed and healthful food products. In pulsed electric field (PEF)

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processing, short period (1-100 µs) of a high electric field (5-50 kV/cm) is most commonly

applied to liquid phase food products filled between two electrodes. Furthermore, this technology

is well known as short burst of electricity for eliminating pathogens (Jin et al., 2009; Saldana et

al., 2009). Pores in cell membrane can be reversibly or irreversibly damaged or reformulated by

electrophoretic force generated by high intensity PEF (Barbosa-Canovas et al., 1999; Garcia et

al., 2003; Gurtler et al., 2010). PEF may guarantee the quality of food product and efficiently

inactivate microorganisms without the degradation of flavor and nutritional values resulted from

conventional thermal treatment (Ayhan et al., 2001). In addition, Qin and others (1995) reported

that PEF is an energy efficient process compared to conventional pasteurization method,

especially applying in a continuous flow system.

2.2.6 High pressure processing

High pressure processing (HPP), one of the well developed non-thermal techniques, has

been widely applied to inactivate pathogenic microorganisms and enzymatic activity i.e. pectin-

methyl-esterases (PME) in food products during isostatic pressure processing without thermal

pretreatment (Torrecilla et al., 2005). HPP subjects either solid or liquid foods, with or without

packaging to pressure from 100 to 800 MPa (Farkas and Hoover, 2000). Since high pressure

uniformly and instantaneously exerts a force throughout food products regardless of its geometry,

size, and composition, it has a great effect on the inactivation of pathogenic microorganism such

as Salmonella typhimurium and Listeria monocytogenes by five decimal reduction (Torres and

Velazquez, 2005). When high compression is applied to water, fat, and oil, the temperature rise

in water is ranged in only 3 °C per 100 MPa, while the compression heating value for fat and oil

was up to 9 °C per 100 MPa (Rasanayagam et al., 2003). It clearly showed that compression

heating values was significantly depending on the composition of liquid phase food products.

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2.3. Current emerging combination technologies for food processing

2.3.1 Microwave combination technology

Although food products heated by MW have better retention in color, texture, and flavor

compounds compared with conventionally treated products, MW heating is associated with

numerous problems, such as non-uniform heating, partial over-heating, and limited penetration

(Gentry and Roberts, 2005; Nguyen et al., 2013). Conventional methods i.e., vacuum drying (VC)

and hot air (HA) heating, can preserve the promising quality of perishable agricultural products

without any damage during processing; however, it takes a long time and consumes more energy

with low energy efficiency to complete the processing (Varith et al., 2007a). MW technology

combined with conventional methods has been investigated particularly in drying and baking

processes.

Ren and Chen (1998) evaluated the effectiveness of MW-HA combination drying on

American ginseng roots. The moisture content versus time curves and the drying rates by MW-

HA were obviously influenced by sample size (16 and 24 mm in diameter), while the effect of

MW energy on drying rate was consistently diminished as the drying progressed. The required

time reaching the desired moisture level (10%) in both samples were significantly changed

depending on MW power. However, MW power did not affect the color values in both final

products. The empirical Page's model was established to describe drying trend of American

ginseng roots by MW-HA. MW-HA drying have an ability to substantially reduce drying time of

functional foods with maintaining the quality attributes of final product.

MW-HA drying of kiwifruit was investigated with respect to color change, shrinkage,

and rehydration (Maskan, 2001a, b). When combined MW and HA method finished drying, in

color parameters of kiwifruit, L* and b* values significantly decreased and a* value increased as

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compared with HA drying. The color of final products dried by individual MW became more

brown than that by HA and MW-HA drying. The different kinetic models for the change in color

parameters (L*, a*, and b*) were in a good agreement with experimental data. Since the dried

products by MW-HA combination shows less shrinkage than that by individual MW drying, the

better rehydration characteristic could be achieved in MW-HA combination method. Thus, MW-

HA drying showed positive potential for preservation of high quality food products.

Sharama and Prasad (2001) studied MW-HA drying of garlic (Allium sativum) cloves.

The drying time increased with increase in HA velocity at a constant MW power. At higher

velocity, heat removal from the product increased due to higher film heat transfer coefficient (h

v0.4 for cross airflow). In addition, the drying rate increased when higher temperature of HA was

applied at constant MW power. The accelerated drying rates may attribute to internal heat

generation and the so-called 'liquid movement' within the material when it was exposed to MW.

The color and flavor strength of dried garlic by MW-HA were better than that by HA. The

empirical Page's model could appropriately address the MW-HA drying data.

The drying kinetics of apple cylinders (Granny smith) under MW-HA dehydration

system was developed (Andres et al., 2004). In this study, vacuum impregnation with an isotonic

solution was supplemented as a pretreatment prior to drying. The drying rate curves of vacuum

impregnated samples were dramatically different from those of fresh samples and the drying

kinetic of impregnated samples were slower than it of fresh samples. However, greater volume

reduction was promoted in impregnated samples than in non-impregnated samples. The slower

drying kinetics of impregnated samples has a close relation to its greater volume reduction

because the coupled mass transfer with deformation-relaxation has influence on the drying

kinetics. In addition, scanning electron microscopy (SEM) images showed the morphological

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difference between fresh and impregnated samples. In the empirical model, the predicted data

was quite similar to experimental data.

MW-HA drying process for peeled longan that is one of the most important crops in

Thailand was developed and evaluated (Varith et al., 2007b). The designed MW-HA dryer were

composed with microwave oven, electric finned heater (hot air blower), cooling system, and

weighing system (Fig. 2.1).

Figure 2. 1A schematic of the combined microwave and hot air equipment for the peeled longan drying (Varith et al., 2007b)

Hot air generated from an electric finned heater was constantly provided into the bottom of

microwave oven through a stainless steel duct and then was out to the outlet duct. The control

panel was used to regulate MW power and weight loss from the sample was simultaneously

measured. HA temperature did not affect drying characteristic of peeled longan in MW-HA

system, while MW power could effectively be facilitated to shorten drying time. MW-HA was a

superior method to eliminate the major and minor moisture content of peeled longan than the

conventional HA method. In addition, MW-HA process yielded a unique convex-shaped drying

rate period, followed by a falling rate period. By using MW-HA drying process, a uniform

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browning on dried peeled longan could be obtained. Furthermore, the overall color quality (L*,

a* and b*) index of dried samples by MW-HA was not significantly different from commercial

products.

Vacuum (VC) drying has been considered an alternative to HA drying and proposed to

overcome problems relative to conventional drying process; however, it is known that VC

equipment requires high operation cost and heat transfer in VC may seriously limit drying rate

(Cui et al., 2004). The development of MW-VC combination drying has been investigated to

enhance heat transfer in VC.

MW-VC drying for model fruit gel (pectin gel) was studied (Drouzas et al., 1999). The

MW energy distribution in the chamber was indirectly determined at atmospheric pressure, by

placing samples of the model gel at 5 fixed locations in the cavity and estimating the drying rate.

According to the fixed locations, the highest and lowest drying rates, corresponding to “hot” and

“cold” spots were observed in the oven. MW-VC drying resulted in an acceleration of the drying

rate of model fruit gel. The MW-VC created a significant porous structure (puffing) of the gel

samples, facilitating the transport of the water vapor. High VC pressure at a constant MW power

yields normally better quality. The color of dried gel by MW-VC at high VC pressure was better

(lighter) than the color of the MW-HA dried product at atmospheric pressure. Combined MW-

VC drying of fruit material has a promising potential for high-quality dehydrated products.

Durance and Wang (2002) investigated MW-VC dehydration of tomatoes. MW-VC

dehydration was much faster than conventional HA drying, particularly towards the end of the

drying process. In sequential HA and MW-VC drying process, the substitution of MW-VC at the

final portion of an HA dehydration process could potentially result in the improved overall

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energy efficiency. The structure of dried tomato by MW-VC was more puffy than it by HA. In

addition, better rehydration rate was observed in the sample dried by MW-VC.

Dehydration characteristics of button mushroom (Agaricus bisporus) under MW-VC

process were examined (Giri and Prasad, 2007). At constant MW power level and product

thickness, the drying rate at higher VC level was slightly raised; however, the impact of VC

pressure on drying time was not substantial rather than it of MW. As drying progressed, the

absorption of MW energy decreased with an increase in the loss of moisture in the sample and

the drying rate became gradually less during later part of drying. Furthermore, dried sample by

MW-VC at low VC pressure and high MW power showed better rehydration rate than dried

samples by HA and MW-VC at high VC pressure. By comparing with SEM images of dried

samples by different methods, the less shrinkage and collapse of cellular structure were observed

in dried sample by MW-VC at low VC pressure. It may be because of the shorter drying time,

lower drying temperature, and the extension of some tissues induced by internal water vapor.

The empirical models for predicting experimental data from MW-VC drying process obviously

indicated that the drying rate and Page's model constants (K- and k- values, respectively) were

highly influenced by MW power and thickness of sample slices. When MW-VC was applied to

dry mint leaves, similar results with dehydration of mushroom were observed (Therdthai and

Zhou, 2009).

The application of MW combined with IR has been considered to be more efficient in

regards to mass and heat transfer; therefore, many researchers have attempted to explore the

synergistic effect of MW-IR combination on the variety of food products.

The effectiveness of MW-IR baking on breads, cookies, cakes, and rice cakes was

evaluated by the number of researchers. (Keskin et al., 2004, 2005, 2007; Sumnu et al., 2005;

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Sakiyan et al., 2007a,b; Turabi et al., 2008; Ozkoc et al., 2009 a, b). The moisture loss and

firmness of baked food products by MW-IR increased with the increase in MW and IR powers;

however, MW power were more effective on weight loss than IR power level due to high

internal pressure and concentration gradients, which increased the flow of liquid through the

food to the boundary. In the case of color values, the effect of IR power was more dominant than

MW power. Since near-infrared radiation (NIR) generated by halogen lamp has low penetration

depth, NIR energy might accumulate on the surface of products. MW-IR combination baking

method was employed for the baked goods (dough) including different gums such as xanthan,

guar, xanthan-guar blend, and k-carrageenan (Keskin et al., 2005). It was found that xanthan-

guar blend could enhance the quality of bread in MW-IR baking rather than other gums in terms

of specific volume and porosity. However, the undesirable quality of baked breads was found in

the bread formulated with k-carrageenan, which had lowest porosity and specific volume and

highest dielectric properties. Turabi and others (2008) reported that cakes formulated with

xanthan gum had higher specific volume and firmness than the cake including xanthan-guar

blend, resulting in better quality of final samples. In addition, no significant difference between

total color changes (ΔE) of MW-IR baked cakes containing different gums type was found. The

effectiveness of gums on macro and micro-structure in baked bread in MW-IR and conventional

ovens was validated using SEM analysis (Ozkoc et al., 2009). SEM images showed that pore

area fraction of bread formulated with different gums and baked in MW-IR oven was

significantly higher than that of conventionally baked ones. The pores of breads, which was

baked in MW-IR oven and gum was not added, were close to each other that coalescence of the

gas cells to form channels were observed; however, more uniform structure was found in the

samples formulated with xanthan and baked in MW-IR. Larger pores were observed in the

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sample including carrageenan. Furthermore, the fat replacers (such as purawave, lectigran, malto

dextrin, and simpleasse) were exploited in the cakes baked by MW-IR (Sakiyan et al., 2007a).

For cake samples baked in MW-IR, no significant effect of the fat addition was observed on the

hardness of samples; however, among samples formulated with fat replacer and baked in MW-IR,

the highest hardness value was found in the sample including simplesse that is a protein based fat

placer due to the unique interaction of protein with MW. By the usage of MW-IR baking, the

baking time could be significantly saved and it was possible to obtain the quality of bread

comparable with that of conventionally baked bread.

MW-IR heating was also applied in thawing of frozen potato puree (Seyhun et al., 2009).

During MW thawing process, the dielectric constant (ε') and loss factor (ε'') of potato puree

samples were dramatically changed by the increases in temperature and frequency. Even though

MW-IR combination heating considerably attributed to decrease tempering time and to change

the heating pattern of the potato puree, an increase in either MW or IR power led to uneven

temperature distribution during tempering. A finite difference model were also developed to

predict temperature profile of frozen puree during MW-IR tempering. The predicted data was

well fitted the experimental data with very high correlation coefficient value close to 0.998 and

the model could be facilitated to design MW-IR thawing for other frozen food products.

MW-IR oven which halogen lamps providing near IR were installed at both top and

bottom in the chamber for roasting of hazelnut was investigated (Uysal et al., 2009). The change

in color values and roasting time were dominantly affected by upper halogen lamp power. It was

also observed that the use of upper lamp was effective to prevent the sogginess problem of

microwave heating. The force needed to break the hazelnut kernel decreased by increasing MW

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and upper halogen power levels. Fatty acid composition of conventionally roasted hazelnut was

not significantly distinct from the sample roasted in MW-IR oven.

2.3.2 Infrared radiation combination technology

Even though IR heating is considered a promising method especially for drying process,

the observed problems in IR drying are scorching heat on uncertain area of surface of food

products and a limited IR penetration depth (Sakai et al., 1993). Case hardening is a troublesome

problem occurred in conventional HA drying process because the surface of food material is

dried first and as drying process progress, the dried surface of food becomes the barrier of heat

transfer (Ratti, 1994). To prevent undesirable phenomenon caused by either IR or conventional

heating methods, the number of studies for the dehydration of food products using integrated IR

and conventional methods have been conducted..

IR assisted with HA drying process for fruit and vegetable has been mainly evaluated and

developed (Afzal et al., 1999; Umesh Hebbar et al., 2004; Praveen Kumar et al., 2006;

Nathakaranakule et al., 2010; Jaturonglumlert and Kiatsiriroat, 2010; Nuthong et al., 2011;

Ponkham et al., 2012; Siriamornpun et al., 2012).

Dehydration of barley was carried out under both IR-HA and individual HA drying

methods (Afzal et al., 1999). It was clearly observed that drying rate and time of barely under

IR-HA system were considerably higher and shorter than in HA drying alone, respectively.

Similar to the MW-HA drying method, slower air velocity led to shorter drying times; hence

relatively low specific energy consumption was needed. However, slower air velocity gave rise

to an increase in temperature of barley, finally causing more quality deterioration than faster air

velocity. Under IR-HA drying, the presence of IR considerably reduced the required total energy

with higher efficiency compared with HA drying alone at all given air temperatures.

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When whole longan and longan fruit leather were dried by IR-HA system, the

coterminous result with the dehydration of barley was achieved (Jaturonglumlert and Kiatsiriroat,

2010; Nuthong et al., 2011). At the same drying air temperature and velocity, IR power clearly

resulted in an acceleration of drying rate in the dehydration of both samples. The models with

variable parameters (the mass transfer coefficient (hD), the effective diffusion coefficient (Deff),

and drying constant (k)) in combined IR-HA drying of whole longan were developed as a

function of IR power, air temperature, and air velocity (Nuthong et al., 2011). By comparing the

predicted and experimental values, the models were validated and had a fairly good fit for the

empirical data at all conditions. Additionally, the developed models could be used to obtain the

empirical parameters of the Nusselt number (Nu). The scanning electron microscopy (SEM)

images of dried longan by IR-HA obviously showed that higher power of IR created more

porous (puffing) structure in the sample (Nathakaranakule et al., 2010). It was concluded that the

puffing structure led to less shrinkage, hardness, and toughness of dried longan by IR-HA and

provided higher rehydration percentage as compared with dried product by HA.

A IR-HA system was developed for drying of carrot, potato, and pineapple as shown in

Fig. 2.2 (Umesh Hebbar et al., 2004; Ponkham et al., 2012). In the case of carrot and potato, it

was clear that the HA drying method caused a constant drying rate period followed by a "falling

rate period" where includes an unsaturated surface and evaporation occurred below the surface

(Umesh Hebbar et al., 2004; Uretir et al., 1996). In addition, the slight case hardening was

observed in the final product dried by HA method. Since IR-HA mode had a higher dehydration

falling rate closely associated with mass transfer, the drying in combination mode was completed

in a short time. With respect to color and case hardening, the better quality of dried product by

IR-HA was found rather than final products dehydrated by individual IR and HA drying modes.

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The specific energy consumption for the IR-HA drying was reduced nearly by 63% over HA

drying alone and individual IR heating required much less energy than HA drying alone. An

analogous result with dried potato and carrot by IR-HA drying was produced in the dried

pineapple by IR-HA system (Ponkham et al., 2012). Modeling for predicting moisture diffusion

coefficient, color, shear force ratio, and shrinkage was developed and could describe the

experimental data.

Figure 2. 2 Schematic view of far infrared-hot air dryer (Ponkham et al., 2012)

Kumar and others (2006) investigated the thin layer models for IR-HA drying of onion

slices. The experiments were carried out at three different drying temperatures, slice thickness,

inlet air temperatures, and air velocities. k (drying parameter) values in almost all developed

empirical models (Page, Modified Page, Fick's, and Exponential models) became higher as

drying temperature was raised. It was obvious that drying parameter was significantly influenced

by drying temperature. Slice thickness was closely linked with drying time but did not

significantly affect to the change in k value. This results may be associated with the variation in

penetration depth of IR with the change in slice thickness, influencing heat and mass transfer. On

the contrary to the research conducted by Afzal and others (1999), the slowest air velocity

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reduced drying rate. It was concluded that the developed Page and Modified Page models

provided a better fit with experimental data over other empirical models.

Chemical properties of dried marigold flower under different dehydration methods

(freeze drying (FD), HA, and IR-HA) were analyzed (Siriamornpuna et al., 2012). In order to

determine carotenoid content in the sample, a standard mixture of lycopene, β-carotene, and

lutein was used for high performance liquid chromatography (HPLC) analysis. The dried sample

under IR-HA has the highest amount of lycopene and the highest content of lutein was found in

the dried sample under FD and FIR-HA. There was a significant difference between the β-

carotene contents of fresh and dried marigold samples. The dried marigold samples by HA and

IR-HA methods showed the highest level of β-carotene. Freeze drying (FD), which is well

known as non-thermal drying method, decreased β-carotene content as compared with the fresh

sample. The results clearly indicated that each drying method could be suitable for different

products depending on the type of chemical compounds considered to be the most important.

The highest antioxidant activities was seen in the sample dried by IR-HA. It could be explained

by the fact that since FIR creates internal heating with molecular vibrations of materials, it may

have the capability to breaking down the covalent complex molecular structures and release

some antioxidant compounds from polymers. The amounts of total flavonoid content (TFC) and

total phenolic content (TPC) in dried material by IR-HA method were higher than fresh, FD, and

HA dried samples. Wanyo and others (2011) also reported that the phenolic compounds in dried

mulberry leaves by IR-HA and individual HA drying methods may differ in terms of its binding

status, depending on specific aspect of their chemical structures.

Dondee and others (2011) tested HA fluidized-bed (HA-FB) dryer assisted with IR

heating to minimize the crack and breakage of dehydrated soybean. In the case of individual IR

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drying process, the cracking and breakage percentage of soybean was slightly raised with an

increase in IR power and drying time; however, that under IR-HA drying was negligible when

compared with HA-FB at same level of moisture content. The SEM images illustrated that the

membrane and cell wall of dried sample under low IR power level (4 and 6 kW) were intact.

However, at high IR power level (8 kW) the membrane inside the cell wall was extracted outside,

probably due to the stress formation during drying and led to cell wall rupture. Furthermore, the

combined IR-HA-FB method resulted in a minor change on the color of final product.

Banana slice drying process was carried out using integrated IR-VC system (Swasdisevi

et al., 2009). At the same VC level, moisture reduction rate increased with a raise in drying

temperature (depending upon IR power) owing to the increased temperature variation between

the drying product and the surrounding and the increased moisture diffusivity. A decrease in the

absolute pressure of the drying chamber increased the moisture reduction rate. As mentioned

above, the thickness of slices substantially affected to the drying time because the distance over

which the moisture had to travel prior to being removed from the surface of slices increased. The

developed mathematical modeling did not well fit to the experimental data at initial stage

because of the use of the heat transfer coefficient (hc) calculated from the constant drying rate

period. However, as drying progressed, a good agreement between the calculated and

experimental temperature data was observed from the quarter period of drying time.

Uniquely, the combined IR and vibration system was used for high moisture paddy to

determine its drying kinetics (Das et al., 2009). It was clearly observed that the drying rate

period and the moisture diffusivity (Deff) were significantly dependent on the IR intensity and the

distance between sample and IR lamp that was closely associated with the penetration depth of

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IR . An empirical Page model for to anticipating the moisture ratio in paddy was successfully

developed.

Banana slices were dehydrated by combined IR with low-pressure superheated steam

(LPSS) (Nimmol et al., 2007). Super heated steam drying can provide dried products with less

quality deterioration than HA drying; however, most fruits and vegetables are damaged at the

superheated steam temperature corresponding to the atmospheric pressure. Therefore, LPSS was

developed to prevent damaging products during the drying process. Although LPSSD has a great

potential to produce high-quality dried products, LPSS drying slowly progressed rather than HA

drying process. It was found that the required drying time for banana slice under IR-LPSSD

method was longer than IR-VC at almost all drying conditions. In addition, IR-LPSSD

significantly affected to excessive changes in lightness and redness of dried banana slices.

However, SEM images and X-ray microtomographic images clearly illustrated that dried banana

slices by IR-LPSSD method had larger and more pores compared with those dried by IR-VC.

2.3.3 High pressure processing combination technology

High pressure processing (HPP) has been mainly applied to pasteurize liquid food

products; however, it often could not inactivate bacterial spores (i.e., Bacillus and Salmonella)

which have a strong resistance to high temperature and acidic condition (Krebbers et al., 2003).

Therefore, thermal treatment has been applied to HPP as pretreatment step. The effectiveness of

HPP combined with thermal treatment (TH) on the inactivation of pectin-methyl-esterases (PME)

and the inactivation kinetics in various agricultural products were evaluated by the number of

researchers (Castro et al., 2006; Valdramidis et al., 2007; Sila et al., 2007; Roeck et al., 2009,

2010). Experimental data and kinetic modeling clearly indicated that the higher pressure and

temperature than at least 600 MPa and 50 °C, respectively, and pH values of food products

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significantly impacted on catalytic activity of PME. In the research done by Castro and others

(2006), it was mentioned that an antagonistic effect of pressure below 300 MPa and temperature

above 54 °C has frequently been encountered for enzyme inactivation/protein denaturation.

Valdrmidis and other (2007) found that the inactivation of PME in carrot required more strong

treatment condition than E. coli inactivation.

The transition of chemical properties in food products containing high content of protein

such as egg white during TH-HPP treatment was also studied (Plancken et al., 2007; Gupta et al.,

2011; Grauwet et al., 2010, 2011). Chemical properties and reaction in protein such as chemical

marker M-2 (4-hydroxy-5-methyl-3(2H)-furanone), ovomucoid, and denaturation were

significantly influenced by increase in pressure and temperature. Furthermore, pH value was the

one of important parameters that could attribute to the quality of final products in TH-HPP

treatment.

Verbeyst and others (2011) investigated the kinetics of anthocyanin degradation in

raspberries treated by TH-HPP treatment. Degradation of anthocyanin was accelerated in high

temperature and pressure treatment. On the degradation kinetics of different anthocyanins in

raspberries, the activation energy at atmospheric pressure was not distinct from it at elevated

pressures. In both models which were a combined Arrhenius-Eyring model and a model

consisting of an exponential equation with staple factors (temperature, pressure, and

temperature-pressure), the stronger effect of temperature than of on the degradation rate

constants was indicated by estimating the parameters corresponding to temperature and pressure.

The optimal condition for TH-HPP processing of strawberries was determined to reduce

the degradation of physical and nutritional qualities after processing and during storage (Terefe

et al., 2009). Temperature rather than pressure had the greatest effect on the color quality of

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strawberries and an increase in hue angle of the sample following treatment at higher

temperature conditions was caused by pigment degradation. The observed changes in the color

quality of samples were much lower as compared to what was observed in thermally processed

strawberries. During refrigeration condition storage, continuous change in the color quality of

thermally processed strawberries, which was statistically significant, was occurred. Polyphenol

oxidase (PPO) in strawberry was found to be highly resistant to combined high pressure-mild

temperature treatment and was not significantly inactivated in the combination method.

Furthermore, none of individual HPP and thermal treatments had statistically a significant effect

on PPO in strawberry. However, TH-HPP caused significant inactivation of peroxidase (POD) in

the strawberry samples. At longer treatment time, the inactivation effect became dominant

because there would be no further enzyme release. Increase in processing pressure resulted in

increased inactivation regardless of the processing temperature. None of processing parameters

(pressure, temperature, and treatment time) had statistically significant effect on the total

polyphenol content and total anthocyanin content of strawberries.

Similarly, total antioxidant activity, microbial inactivation, and color change of

strawberry juice, tomato, and carrot purees treated by TH-HPP system were studied (Krebbers et

al., 2003; Rodrigo et al.,2007; Patras et al., 2009). TH-HPP sterilization (700 MPa, 30 s, and

80~90 °C) reduced B. stearothermophilus spore in tomato purees with at least 4.5 log microbial

reduction level, reaching a final temperature of 121°C during 30 s. Unlike conventional thermal

processing, a simultaneous adiabatic temperature increase in HPP treatment was evenly

transmitted within the sample, making the effect of HPP treatment independent on size or

geometry. However, HPP processing at ambient or elevated temperature had no effect on the

retention of total lycopene content (Krebbers et al., 2003). Furthermore, the color degradation

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rate constants in tomato puree and strawberry juice increased with the treatment temperature

rather than pressure level, which indicated that as the temperature increased the rate at which

color degradation occurred also increased (Rodrigo et al., 2007). Antiradical powers and

phenolic contents of tomato and carrot purees processed by TH-HPP treatment at 70°C and

pressure range between 400 and 600 MPa were significantly higher than unprocessed and

thermally processed samples. After processing at 600 MPa, over 93.7 % ascorbic acid in tomato

puree was retained and large significant increase (172 %) in extracted carotenoids occurred as

compared to unprocessed samples. Since carotenoids are the major pigments presenting in both

and carrot and tomato, the consistent increases in hue angle may be a reflection of changes in

total carotenoid contents (Patras et al., 2009).

The transition of physical properties in carrot treated by TH-HPP and TH methods was

determined (Rastogi et al., 2008). Carrot samples were pretreated by each HPP (pressure: 100 -

400 MPa), heat treatment (temperature: 50 - 70 °C), and calcium chloride (CaCl2,

concentration:0.5 - 1.5 %) immersion and then, processed by HPP-TH (700 MPa, 105 °C for 15

min) and TH processing (105 °C for 15 min). Without any pretreatment, the hardness values of

carrot samples treated by HPP-TH and TH alone were 14.08 N and 4.36 N, respectively. Among

three pretreatments, the highest hardness value (33.65 N) was achieved from the sample treated

with 1.0 % of calcium chloride pretreatment and TH-HPP method because the calcium content of

the sample has a positive effect in preserving hardness. Furthermore, when three pretreatments

were combined (200 MPa, 60 °C, and 1.0%), the hardness of treated sample by TH-HPP was 129

N. It was clearly observed that the combined pretreatments could enhance hardness of food

samples with synergistic effect of TH-HPP combination treatment.

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2.3.4 Radio frequency electric field combination technology

Ukuku and Geveke (2010) developed the combined UV light and RF electric field

(RFEF) system to inactivate Escherichia coli K-12 in apple juice. Apple juice was preheated up

to 25, 30, and 40 °C, and then treated by individual UV, RF treatment and combined UV with

RF treatment. The individual UV and RFEF treatment at 40 °C showed the minimum surviving

population of E. coli K-12 in the juice. A higher bacterial inactivation was expected when the

two treatments were combined; however, the determined number was only approximately 0.6 log

microbial reduction higher than UV treatment alone. Although inactivation of E. coli K-12 in

apple juice was not influenced by the combination system, UV substances determined in the

juice treated by combined treatment was substantially different from individual UV treated

sample. The results suggested that combination treatment would damage the bacterial cells and

lead to more leakage of intracellular UV-substances than individual treatment.

Combined RF with HA treatment was investigated to improve the quality and mold

control of enriched white bread (Liu et al., 2011). Prior to RF-HA treatment, the bread columns

inoculated with mold spores were kept under a sterile hood in order to equilibrate moisture

content in the breads. Additionally, target HA and treatment temperatures controlled by electrical

fan heater and RF power were evaluated to maximize mold lethal condition. Target treatment

temperature of 58 °C and HA temperature which kept bread surface temperature of 58 °C were

determined as the optimal mold lethal condition in this research. Visible mold growth was

observed from the surface of untreated bread loaves stored for 5 weeks at room temperature; on

the other hand, it was found in the sample after combined RF-HA treatment took after four extra

weeks. Moisture migration from bread crumb to the crust was caused by generation of internal

vapor pressure during the RF heating. The consequent moisture loss in the bread crumb and

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increased moisture at the crust led to a more even distribution of moisture in the treated bread

samples. Combined RF and HA treatment had a little effect on bread water activity during

storage. In addition, the hardness of bready baked under RF-HA system is comparable to the

sample baked by conventional method.

The effectiveness of RF assisted cryogenic (liquid nitrogen, Cryo) freezing on meat was

determined (Anese et al., 2012). To evaluate the effect of RF assisted Cryo freezing on the color

change of frozen meat cubes, the meat samples were frozen by the different freezing procedures

(RF-Cryo, Cryo, and air). However, a significant difference of total color changes between

frozen meat samples using different freezing methods was not observed. On the other hand, drip

loss from RF Cryo frozen meat was much lower than the amount observed during thawing of air

and cryo frozen meat samples. A firmness of thawed meat previously subjected to RF-Cryo

freezing was not considerably different from that of the unfrozen sample. The better cellular

structure observed in the frozen meat by RF-Cryo method could be attributed to depression of

the freezing point by RF pulse, thus producing more nucleation sites. It was likely that the

applied low voltage electric field strength allowed polar water molecules to rotate without

inducing thermal effect.

2.3.5 Ohmic heating combination technology

Combined OH and plate heating system for cooking hamburger patties was developed for

the enhancement of physical properties of the patties (Ozkan et al., 2004; Gin and Farid, 2007).

The domestic plate grill was modified for combination system. The plate was preheated first and

then 50V of alternating current was applied for OH heating. The required cooking time was

determined as 117 s and 163 s for the combined and conventional techniques, respectively. The

elasticity index of the conventionally cooked meat has a slightly higher value than it of cooked

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meat by OH-Plate heating. This suggested that the meat cooked by the combination system

would be less chewy. Otherwise, the mechanical properties of the meats cooked by individual

plate and OH heating methods were very similar. The application of OH heating for cooking of

hamburger patties did not affect the taste and texture of the meat. From the experiments, it was

concluded that the meat quality was not altered substantially by applying OH heating, which was

evident from the values of the moisture and fat contents (Ozkan et al., 2004).

Another approach for combined OH and plate grill for cooking of meat patties was

conducted with graphite plates for use as electrodes (Gin and Farid, 2007). The grill was also

allowed to preheat up to 150 °C. The center temperature of the meat patty cooked using the

combined method increased with a faster heating rate and approached the upper temperature

faster than with conventional grilling. As a current raised, heating rate of the meat patty

increased, evidencing by the steeper rise in temperature. As similar as the research done by

Ozkan and others (2004), the cooking time could be reduced to almost half by using OH-Plate

cooking. The applied low frequency (50 Hz) resulted in more pitting- or removal of material than

high frequency (100 kHz). This corrosion, or pitting, could be because of localized overheating

and an electrochemical reaction on the surface of electrode. Non-uniform current distribution

could be occurred owing to the irregularity of the meat patty surface leading to hot spots. The

higher frequency for OH heating was more acceptable to prevent occurring the corrosion on the

surfaces of electrodes rather than lower frequency.

2.3.6 Pulsed Electric Field combination technology

Synergistic effect of combined thermal treatment (TH) and pulsed electric field (PEF) on

inactivation of microorganisms in liquid food products has been investigated by the number of

researchers (Li et al., 2005; Bazhal et al., 2006; Amiali et al., 2007; Riener et al., 2008;

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Walkling-Ribeiro et al., 2010). In these studies, thermal treatment (TH) and pulsed electric field

(PEF) were sequentially applied for pasteurization of liquid food products. Figure 2.3 shows the

schematic of the designed PEF and TH combination pasteurization system (Bazhal et al., 2006).

Prior to PEF treatment, the liquid food product was preheated up to certain temperatures in the

hot water bath. Preheated sample was flowed between two disc electrodes and then high electric

field strength in the range 9 to 15 kV/m with different pulse numbers and high frequency was

applied. The pulse width and frequency were adjusted using an external transistor-transistor logic

(TTL) with a frequency trigger. Increasing the pretreatment temperature of liquid food product

(apple juice and liquid egg yolk) and higher electric field strength had a significant effect on the

inactivation of POD, PPO, and E. coli O157, as well as, showed lower D-values (Amiali et al.,

2007; Riener et al., 2008).

Figure 2. 3 A schematic of the designed pulsed electric field and thermal treatment combination

pasteurization system (Bazhal et al., 2006)

The impact of PEF strength on the relative activity for POD and PPO was considerably

noteworthy and the linear relationship between the increase in field strength and the decrease in

relative activity was found (Riener et al., 2008). TH-PEF system contributed to improve the

microbiological safety, shelf life and overall quality except for the color change in a fruit juice

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smoothie-type beverage as compared to mild thermal pasteurization (Walkling-Ribeiro et al.,

2010). A first order kinetic model was developed to predict of inactivation of E. coli O157 in

liquid whole egg using TH-PEF combination and it was obviously concluded that the kinetic

constant for the model was influenced by pretreatment temperature, pulse residence time, width,

numbers and intensity (Bazhal et al., 2006). In addition, TH-PEF system was applied to

eliminate Lactobacillus plantarum in salad dressing (Li et al., 2005). Higher than 6 log reduction

in L. plantarum was gained in the sample treated by TH-MEF; however, the decrease in pH

values of the treated samples at different electric field strengths was observed after one week of

storage in refrigeration condition. The transition of pH value of salad dressing

Manothermosonication (MTS), which ultrasound is in conjunction with heat and pressure

treatments, was integrated with PEF for the control of Listeria innocua in a smoothie beverage

(Palgan et al., 2012). When MTS was followed by PEF, the microbial log reduction of L.

innocua counts was higher when compared to that for the sequence of PEF and MTS. The

greater inactivation observed in the sequence of MTS and PEF might be because of greater cell

injury by MTS (as a first hurdle) through cavitation, possibly enhancing susceptibility to the

subsequent PEF treatment. The combined MTS and PEF / UV / high intensity light pulses (HILP)

system was tested for the better retention of shelf life and sensory in orange and carrot juice

(Caminiti et al., 2012). None of the selected combination treatments (MTS+PEF, MTS+UV,

MTS+HILP) induced any change in the pH of the orange and carrot juice blend, while Brix°

values were little distinct depending on combination treatments. All combination treatments

induced ‘well visible’ changes in total color difference (ΔE) of fruit juice and could not

contribute to enhance the sensory attributes of the juice. It was suggested to reduce the intensity

of the MTS treatments for the minimization of the adverse sensory effects on the flavor of the

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product. The highest inactivation of pectin methyl-esterase (PME) was obtained from the sample

treated under MTS-PEF; however, all combination treatments were efficacious to inactivate

PME activity by approximately 78 %.

The pasteurization of orange juice was carried out under PEF assisted with

thermosonication (TS) which US is integrated with heat treatment (Walkling-Ribeiro et al.,

2009). As coterminous as the results from the research conducted by Caminiti and others (2012),

there was not considerable change in physical and chemical properties (pH, Brix°, and

conductivity) and the shelf life of the juice treated under PEF-TS method was extended as

compared with high temperature short time (HTST) pasteurization. However, significant color

difference (ΔE) between the juice samples treated by PEF-TS combination and HTST

pasteurization was observed due to high processing temperature, finally degrading color

attributes in orange juice. In addition, UV and PEF in a sequential hurdle treatment for the

pasteurization of apple juice was developed to ameliorate shelf life and overall quality (Noci et

al., 2008). The microbial reduction in apple juice treated by sequence of PEF and UV was lower

than that by sequence of UV and PEF. None of the processed juices differed significantly from

fresh juice with respect to pH, conductivity, and Brix°. In addition, the relative antioxidant

capacity was not affected by different treatments.

Combined UV, TH, and PEF treatment for the reduction of Staphylococcus aureus in

apple juice was evaluated (Walking-Ribeiro et al., 2008). Before UV-TH-PEF treatment, the

germicidal effect of UV on S. aureus in apple juice was evaluated. Although inactivation of S.

aureus decreased linearly as UV exposure time increased, only 2.2 log reduction from the

sample exposed to UV for 30 min was obtained because of the insufficient irradiation dosage and

the limited penetration depth of UV. However, when the UV hurdle was assisted with pre-

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heating at 46 °C and PEF with electric field strength of 40 kV/cm for 100 μs, a bacterial

reduction of 9.5 log was obtained, which was much higher than that produced by HTST

pasteurization. Both PEF treatment time and the filed strength led to significant difference in

bacterial inactivation rather than an increase in UV exposure time. It was also observed that an

increase in electric field strength and total treatment time caused a higher total specific energy

input and generally led to a higher total microbial reduction. Among samples treated by the

combined UV and PEF hurdle approach, no significant differences in color were found; however,

HTST treatment caused a significant changes in color attributes with degradations in L*, a* and

b* values. Therefore, the hurdle-treated apple juice could be considered to be of comparable

color quality to the untreated juice.

Martin and others (2001) developed the combined 18-Tesla pulsed magnetic field (PMF)

with selective non-thermal technologies (HPP, US, and PEF) to validate the inactivation effect

on E. coli ATCC 11775 in ten milliliter of nutrient broth. The inactivation of E. coli in buffers

treated by combined 18-T PMF with other technologies was not more effective than those treated

by individual HPP, US, and PEF. It was concluded that 18-T PMF was not suitable of

inactivation of E. coli when applied after mild HPP, US, and PEF treatments, however, higher

magnetic field might enhance the inactivation of microorganisms.

The sequential treatment of PEF, partial osmotic dehydration and fluidized bed dryer was

employed for dehydration of red bell pepper (Ade-Omowaye et al., 2003). Samples treated by

PEF were immersed in sucrose and sodium chloride solution as a part of partial osmotic

dehydration prior to fluidized bed drying process. An increase in electric field strength resulted

in increasing damaged cell membrane area; however, the area was not extended depending on

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pulse number of PEF. Additionally, it was found that increasing field strength did not

considerably affect drying rate.

In order to eliminate Salmonella enteritidis in liquid whole egg, combination treatment of

PEF, HPP, and US was employed (Huang et al., 2006). There were total six different hurdle

systems; PEF-US, US-PEF, HPP-US, US-HPP, HHP-PEF, and PEF-HPP. The reduction of

Staphylococcus enteritidis in samples treated by both combinations (PEF-US and US-PEF) was

less than that of additive sum of individual PEF and US treatments. It may because PEF

attributed in an “all or nothing” event, i.e. it may not injure but inactivate the microorganisms

fully. When the sequences of HPP-US and US-HPP were used, no synergistic effect was

observed. This was due to a more resistant sub-population remained after an initial treatment and

cells of S. enteritidis, that were easily killed, were inactivated by initial treatment. In addition,

both treatments that have a change in sequential order (PEF-HPP and HPP-PEF) did not exhibit a

synergistic effect. Among these combinations, HPP-US treatment showed the highest

inactivation in S. enteritidis and linear inactivation rates over increasing exposure time.

Physical properties of carrot, potato, and apple treated by PEF-TH were investigated

(Lebovka et al., 2004a,b). Cell membranes of samples treated by PEF-TH were significantly

damaged and an increase in preheating temperature with keeping constant electric field could

result in obvious softening of tissue.

2.4 Conclusion

The present review has demonstrated the successful applications of combination

technologies for various food processing. The combination technologies in thermal and non-

thermal processing significantly attribute to preserve better quality of food products than

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conventional methods without serious damages in terms of physical properties such as hardness

and morphological transition and to substantially increase inactivation of enzyme and

microorganisms in pasteurization process. In addition, the combination technology could

simplify food processing procedure with the reduction of processing time and energy

consumption particularly in drying process as compared with conventional method. The

combination technologies applied to various processing for food products were summarized in

Table 2.1.

Although combination technologies provided significant advantages in a variety of food

processing areas, some quality aspects of food products processed with conventional methods

were still better than those with combination methods with respect to color transition and texture.

When advanced technologies were sequentially applied for the processing, the order of sequence

could significantly impact on the final quality of food products depending upon electrical,

physical, and chemical properties of raw food materials. Furthermore, the majority of

combination technologies introduced from previous researches was evaluated on lab scale

systems.

Therefore, it is essential to concretely investigate parameters which can affect the

working abilities of combination technologies such as dielectric properties and chemical

properties of food products. Additionally, in order to practically apply combination technology

in commercial sites for processing of food products, the future research should be conducted in

large scale system and more precise numerical modeling should be needed to predict the

effectiveness of combination technology.

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Table 2. 1 Summary of combination technologies applied to various food processing areas

Type of Combination Authors Affiliation Type of

Processing Evaluation

Factors Products Comments

MW + CA

Sharma and Prasad (2001)

Indian Institute of Technology, India

Drying

Moisture ratio Drying rate Garlic Experimental

Maskan (2001) University of Gaziantep,

Turkey

Moisture ratio Color transition Kiwifruit Empirical

Model

(2001) Moisture ratio

Drying rate Shrinkage

Kiwifruit

Experimental

Ren and Chen (1998) University of Hong Kong, Hong Kong

Moisture ratio Drying rate

Color transition Ginseng

Andres et al. (2004) Polytechnic University of Valencia, Spain

Moisture ratio Drying rate

SEM analysis Apple cylinder Empirical

Model

Varith et al. (2007) Maejo University, Thailand

Moisture ratio Drying rate

Color transition Longan Experimental

MW + VC

Durance & Wang (2002)

University of British Columbia, Canada

Moisture ratio Drying rate Tomato

Energy consumption

analysis

Giri and Prasad (2007)

Indian Institute of Technology, India

Moisture ratio Drying rate

SEM analysis Mushroom Empirical

Model

Drouzas et al. (1999) National Technical University, Greece

Moisture ratio Drying rate

Color transition Fruit Gel Experimental

MW + VC + CA

Therdthai and Zhou (2009)

Kasetsart University, Thailand

Moisture ratio Drying rate

Color transition SEM analysis

Mint leaves

MW + IR

Uysal et al. (2009) Middle East Technical University, Turkey Roasting

Moisture ratio Drying rate

Chemical and Physical properties

Hazelnut Empirical Model

Sumnu et al. (2005) Middle East Technical University, Turkey

Baking

Moisture ratio Color transition

Physical property Cake

Experimental

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MW + IR

Ozkoc et al. (2009) The Scientific and

Technological Research Council of Turkey

Baking

Moisture ratio Physicochemical &

Spectrometry properties Bread

Experimental

(2009)

Macro & micro structure of Gum

analysis SEM analysis

Bread

Seyhun et al. (2009) Middle East Technical University, Turkey Thawing

Tempering Dielectric & Physical

properties

Frozen Potato Puree

Sakiyan et al. (2007) Selcuk University, Turkey

Baking

Formulation transition Dielectric & Physical

properties Bread

(2007) Color transition Physical property Cake

Turabi et al. (2008)

Middle East Technical University, Turkey

Formulation transition Color transition

Physical property Rice Cake Empirical

Model

Keskin et al. (2004) Moisture ratio

Color transition Physical property

Bread

Experimental (2005) Color transition Physical property Cookie

(2007) Formulation transition Dielectric property of

Gum Bread

IR + CA

Umesh Hebbar et al. (2004)

Central Food Technological Research

Institute, India Moisture ratio Potato, Carrot

Energy consumption

analysis

Afzal et al. (1999) The United Graduate

School of Agricultural Sciences, Japan

Moisture ratio Drying rate

Physical property Barley

Energy consumption

analysis

Nathakaranakule et al. (2010)

King Mongkut's University of Technology Thonburi,

Thailand

Moisture ratio Drying rate

SEM analysis Longan

Energy consumption

analysis

Jaturonglumlert and Kiatsiriroat (2010)

Chiang Mai University, Thailand

Drying

Drying rate Heat & Mass transfer Longan

Empirical & Numerical

Model

Nuthong et al. (2011) Chiang Mai University, Thailand

Moisture ratio Drying rate

Mass transfer Longan

Empirical & Numerical

Model

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IR + CA

Wanyo et al. (2011)

Mahasarakham University, Thailand

Drying

Color transition Chemical property

Spectrometry analysis Thai tea Experimental

Ponkham et al. (2012)

Moisture ratio Drying rate

Color transition Pineapple Empirical

Model

Siriamornpun et al. (2012)

Color transition Chemical property

Spectrometry analysis Marigold Experimental

Praveen Kumar et al. (2006)

Central Food Technological Research

Institute, India Moisture ratio Onion Empirical

Model

IR + LPS

Nimmol et al. (2007) King Mongkut's University of Technology Thonburi,

Thailand

Moisture ratio Color transition SEM analysis

Banana Experimental

Leonard et al. (2008) University of Liege, Belgium

X-ray microtomography

analysis Banana Experimental

IR + FB Dondee et al. (2011) Mahasarakham University, Thailand

Moisture ratio Color transition SEM analysis

Soybean Experimental

IR + VB Das et al. (2009) Indian Institute of Technology, India

Moisture ratio Drying rate Paddy Empirical

Model

IR + VC Swasdisevi et al. (2009)

King Mongkut's University of Technology Thonburi,

Thailand Moisture ratio Banana

Empirical & Numerical

Model

HPP + TH

Krebbers et al. (2003)

Agrotechnological Research Insititue,

Netherlands Sterilization

Color transition Chemical property

Spectrometry analysis

Whey protein gel Experimental

Castro et al. (2006)

Katholieke University, Belgium

Sterilization Lethality level Pepper Empirical Model

Sila et al. (2007) Extraction Chemical property Carrot

Experimental

Plancken et al. (2007)

Pasteurization

Physicochemical property Egg

Rodrigo et al. (2007) Color transition Chemical property

Tomato puree Strawberry

juice

Valdramidis et al. (2007)

Katholieke University, Belgium

Sterilization Lethality level Carrot

Empirical & Numerical

Model

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47

HPP + TH

Grauwet et al. (2010)

Katholieke University, Belgium

Separation (Ovomucoid) Chemical property Egg

Empirical Model

(indicator)

Roeck et al. (2010) Sterilization Physical & Chemical properties Carrot Empirical

Model

(2011) Separation (Ovomucoid) Chemical property Egg

Empirical Model (TEMP

mapping)

Verbeyst et al. (2011)

Sterilization

Chemical property Isothermal-isobaric

degradation Raspberry

Experimental Rastogi et al. (2008) The Ohio University, USA

Chemical & Physical properties

SEM analysis Carrot

Sampedro et al. (2008)

Instituto de Agroquimica y Tecnologia de Alimentos,

Spain Pasteurization Lethality level Orange juice-

milk

Patras et al. (2009) University College Dublin, Ireland

Color transition Chemical property

Tomato & Carrot purees

Terefe et al. (2009) Innovative Food Center, Australia Sterilization

Color transition Physical & Nutritional

Properties Strawberry Empirical

Model

RF + CA Liu et al. (2011) China Agricultural University, China Sterilization Moisture ratio

Physical property White bread

Experimental

RF + LNR Anese et al. (2012) Universita degli Studi di Udine, Italy Freezing Color transition

SEM analysis Meat

RF + UV Ukuku and Geveke (2010)

U.S. Department of Agriculture, USA Pasteurization Inactivation efficiency Apple juice

OH + HP Ozkan et al. (2004) University of Auckland,

New Zealand

Cooking

Chemical & Physical properties Meat patty

Gin and Farid (2007) Corrosion rate SEM analysis Meat patty

PEF + TH

Lebovka et al. (2004) Universite de Technologie

de Compiegne, France

Physical property Apple

(2004) Physical property Apple, Carrot, Potato

Li et al. (2005) The Ohio State University, USA

Pasteurization

Lethality level Salad dressing

Experimental Bazhal et al. (2006) McGill University, Canada

Liquid whole

egg

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48

PEF + TH

Amiali et al. (2007) McGill University, Canada

Pasteurization

Egg yolk

Experimental

Riener et al. (2008) University of College Dublin, Ireland Chemical property Apple juice

PEF + UV Walkling-Ribeiro et al. (2008)

School of Agriculture, Ireland

Color transition Lethality level

Apple juice

PEF + TH (2010) Fruit smoothie type beverage

PEF + TS (2009) Color transition Shelf life test Orange juice

PEF + US HPP + US

Huang et al. (2006) University of Guelph, Canada

Lethality level

Liquid whole egg

PEF + MS Palgan et al. (2012) Institute of Food and Health, Ireland

Smoothie type beverage

PEF + PMF Martin et al. (2001) Washington State University, USA Sterilization E. coli buffer

PEF + POD Ade-Omowaye et al. (2003)

Berlin University of Technology, Germany Drying Moisture ratio

Physical property Red bell pepper

PEF + UV Noci et al. (2008) School of Agriculture, Ireland

Pasteurization

Color transition Chemical property

Lethality level Apple juice

PEF + MS HILP + MS UV + MS

Caminiti et al. (2012) UCD Institute of Food and Health, Ireland

Color transition Chemical property Sensory analysis

Orange and Carrot juices

Note) MW: Microwave heating, CA: Convective Air, VC: Vacuum, IR: Infrared heating, LPS: Low-pressure superheated steam, FB:

Fluidized bed, VB: Vibration treatment, HP: Hot plate heating, TH: Thermal treatment, LNR: Liquid nitrogen reservoir, UV: Ultraviolet

irradiation, TS: Thermosonication, US: Ultrasound sonication , HPCD: High intensity light pulse, MS: Manothermosonication, PMF:

Pulsed magnetic field, POD: Partial osmotic dehydration

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Chapter 3

Development of a dual cylindrical microwave and ohmic combination heater for

processing of particulate foods

3.1 Introduction

Microwave technology has been utilized in a wide range of fields including

communication systems, radar systems, and medical systems during the past decades (Pozar,

2005). In particular, the domestic microwave oven has become an indispensible home appliance

owing to simple operation and rapid heating or thawing of food products that are prepared in

advance. However, the microwave power intensity in the domestic microwave oven (the typical

example of multi-mode microwave cavity) is not evenly distributed in the target food material,

finally resulting in non-uniform heating inside food (Barlow and Marder, 2003). Various factors

that affect heating uniformity in food materials during microwave heating, i.e. dielectric

properties, volume, geometry, and shape of the food materials have been investigated

(Anantheswaran and Liu, 1994; Zhu et al., 2007). However, as far as can be determined from

accessible literature, there was a dearth concerning the design and geometric parameters of

microwave resonant cavities for processing food products.

Microwave cavity resonators for food processing can be classified into two common

types: single mode and multimode cavity resonators. The presence of different resonance modes

can consequentially lead to multiple hot spots apparently disconnected in the multimode cavity

(Bradshaw et al., 1998). The multimode cavity is versatile to thermally process various food

materials that have large volume, complicated shape, and different dielectric properties (Das et

al., 2009). In general, several fundamental standing modes can be generated in the cavity;

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however, it is not guaranteed that all resonance modes will be generated and excited (Chan and

Reader, 2000). The multimode cavity have suffered from inherent problems such as poor energy

efficiency, electric field strengths, and the demand of high power (Whittles et al., 2003). The

practical approaches for the enhancement of thermal uniformity in a multimode cavity have been

explored by a number of researchers. Tang and others (2008) reported that the use of magnetron

with higher frequency (5.8 GHz) could increase the power density and processing efficiency by

four times more than conventional 2.45 GHz magnetron. Another advantageous approach for a

multimode cavity with a fixed dimension is to install multiple microwave feeding ports

(magnetrons or power inputs) in the cavity (Tran, 1992). However, the suggested approaches

require supplementary equipment i.e., a mode stirrer that is closely associated with the heating

patterns of food material and microwave leakage, and tremendous time to achieve critical and

detail design of the multimode cavity.

On the other hand, the single mode cavity resonator was designed and exploited to

support only one standing wave at the source frequency (Sun et al., 2004). The single mode

cavity would have important advantages over multimode cavity due to the improvement of

energy efficiency and the capability for precise control of processing (Asmussen et al., 1987).

When same microwave power inputs are applied in multimode and single mode cavities, the

electric field strength established in single mode cavity is much higher than in multimode cavity

(Metaxas and Meredith, 1983). Thus, single mode cavity has been intensively utilized to heat

treat food products having a limited volume and low dielectric properties due to the existence of

only one hot spot with well-defined electric field pattern (Boldor et al., 2008; Kybartas and

Ibenskis, 2011).

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Single mode cavity resonators are most commonly built in rectangular and cylindrical

shape. The rectangular cavity resonator can be simply made from a rectangular waveguide by

shorting both ends with metal plate. However, the cylindrical cavity usually has higher quality

factor (Q) which implies lower microwave energy loss in a cavity resonator than rectangular

cavity (Chen et al., 2004). It is able to achieve highly localized heating zone at the central axis of

the cylindrical cavity resonator. Thus, the cylindrical single mode microwave cavity is suitable to

apply for continuous flow thermal processing with constant electric field strength.

In addition, the design of an ohmic heater with pulsed square waveforms at higher

frequencies and the use of chemically inert materials for electrodes have made this technique

more reliable and successful in commercial practices. However, when ohmic heating is applied

for the thermal processing of multiphase foods, the different heating rates of solid and liquid are

frequently observed because of the difference between electrical conductivities of particles and

liquid. The different heating rates can lead to under-processed particulates.

Therefore, the development of microwave and ohmic combination heater for the

processing of multiphase foods has been proposed because solid particle and liquid are

simultaneously heat treated via electric current and electromagnetic wave depending upon their

dielectric properties. The study in this section was aimed to design and fabricate dual cylindrical

microwave and ohmic combination heater for the processing of particulate foods.

3.2 Theoretical background

3.2.1 Electromagnetic field propagation in microwave heating system

The majority of microwave heating system are mainly composed of microwave power

source (magnetron which generates the electromagnetic radiation), the transmission line

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(waveguides that deliver high electromagnetic power from power source to the cavity and can be

considered as conductor), and the cavity resonator (rectangular or cylindrical cavity resonator)

(Thostenson and Chou, 1999). The electric and magnetic field distributions in microwave heating

system can be numerically analyzed by Maxwell's equations (Geedipalli and others 2008).

Furthermore, the design parameters associated with the transmission line and the cavity resonator

may be easily derived from Maxwell‘s equations (Zhao et al., 2011):

∇ × 𝐸 = 𝑗𝜔𝜇�𝐻, ∇ × 𝐻 = jω𝜀�𝜇�𝐻, ∇ ∙ 𝐸 = 0, ∇ ∙ 𝐻 = 0 (1)

where E is the electric field (V/m), H is the magnetic field (A/m), ω is the angular velocity

(rad/s), μ0 is the free space permeability (1.25664×10-7 H/m) and ε0 is the dielectric constant of

free space ( 12108548 −×. F/m).

3.2.2 Determination of wave propagation in a waveguide

According to the particular geometry of microwave waveguide, only specific patterns of

electric and magnetic fields, which are also known as modes, can exist as propagating wave. The

propagation modes within waveguide can be determined by which field components are

dominant (Mekis et al., 1996). In design procedure of wave guide, the most important step is to

determine the wave propagation in waveguide. Wave propagation in wave guide can be

classified into three modes: transverse electric (TE), transverse magnetic (TM), and transverse

electromagnetic (TEM) modes. Under TE mode, the electric field components are transverse to

the direction of propagation (Ez = 0, no longitudinal electric field); while magnetic field has both

transverse and longitudinal components (Hz ≠ 0). On the other hand, TM mode has a completely

different characterization against TE mode (Ez = 0, Hz ≠ 0). The longitudinal components of

electric and magnetic fields cannot exist in TEM mode (Ez = 0, Hz = 0).

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3.2.3 Heat generation for ohmic heating

The rate of ohmic heating can be determined by the square of the applied electric field

strength and electrical conductivity of food. In particular, the electrical conductivities of foods

are the linear function of temperature and can be estimated by the following equation (Sarang et

al., 2008);

𝜎 = ��∙ �� (2)

where V is the applied voltage (V), σ is the electrical conductivity (S/m), I is the current (A), L is

the distance between the electrodes (m), and A is the contact area (m2).

Temperature distribution inside food under ohmic heating is governed by;

𝜌𝐶�����

= ∇(k∇T) + 𝑈 (3)

where ρ is the density (kg/m3), Cp is the specific heat (J/kg K), t is the time (s), k is the thermal

conductivity (W/m K), T is the temperature (K) and U is the internal energy source. The internal

energy source of ohmic heating is given by:

𝑈 = 𝜎(𝑇)|𝛻𝑉|� (4)

In addition, the electric field distribution in an ohmic heating applicator can be defined by

Laplace's equation (De Alwis and Fryer, 1990);

∇[𝜎(𝑇)∇𝑉] = 0 (5)

3.3 Design parameters

3.3.1 Rectangular waveguide

Waveguide can be produced in various shape, most commonly rectangular or cylindrical

shape. The rectangular waveguide has been used for the microwave heating system because of

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efficient microwave energy transmission from microwave power source to the cavity resonator

(Zhu et al., 2007; Rattanadecho et al., 2008; Cha-um et al., 2009). In addition, it was frequently

exploited to design high millimeter wave systems (Deslandes and Wu, 2001). Standard

rectangular waveguides have aspect ratio which is close to 2:1 (width : height) and the size of

waveguide is dependent on the frequency range; however, for specific purpose, the reduced-

height waveguides can be sometimes exploited (Cooper and Carter, 1991). Standard WR430 and

WR340 can be employed in microwave heating system powered by the magnetron at 2.45 GHz.

Their specific sizes and frequency ranges are listed in Table 3.1.

Table 3. 1 Standard waveguide dimensions

Waveguide designation

Width (mm)

Height (mm)

Frequency rage (GHz)

WR430 109.22 54.61 1.70 ~ 2.60 WR340 86.36 43.18 2.20 ~ 3.31

Figure 3. 1 Electric and magnetic field lines for TE and TM modes in rectangular waveguide

TE and TM modes in rectangular or cylindrical waveguide can be determined by cutoff

frequency (fc) which is a frequency below which all lower frequencies are attenuated in

waveguide. Field lines for TE and TM modes in rectangular waveguide are illustrated in Fig. 3.1.

Above cutoff frequency, microwave power can be transferred from the source to the cavity

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without any attenuation. TE mode is dominantly applied in the rectangular waveguide and is

usually expressed as TEmn mode (m and n are numbers of half wavelength variations of fields in

the horizontal and longitudinal directions of the rectangular waveguide, respectively). The

dominant mode, which has the lowest cutoff frequency and lower order of m and n in the

waveguide, is TE10 mode (Pozar, 2005). Since all transverse field components (Ex, Ey, Hx ,and Hy)

in TEmn mode become zero (no wave propagation in the waveguide) when both m = n = 0

substitute the formula for electric (E) and magnetic (H) fields, TE00 mode in the waveguide does

not exist (Elshafiey, 2011). In order to estimate all transverse field components in TEmn mode,

the propagation constant (β) should be calculated by the following equation:

𝛽 = �𝑘� − ������− ���

��� , 𝑘 = 𝜔√𝜇𝜀 (6)

where k is the wave number of medium, μ is the permeability of the medium (H/m), ε is the

dielectric constant of medium (F/m), a and b are the width and height of rectangular waveguide,

respectively.

A cutoff frequency fc of TEmn mode can be given by:

𝑓� = ���√��

�������

+ ������ (7)

where c is a speed of light (2.998 × 108 m/s).

In TE10 mode, a cutoff frequency can be expressed as ���√��

or ���√��

(εr is the relative dielectric

constant of material filled in waveguide).

In the design of the distributed electric (E) and magnetic (H) field structures, the guide

wavelength (λg) can be used and defined as the distance between two equal phase planes along

the waveguide (Veronis and Fan, 2005). In addition, it is also a function of the lower cutoff

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wavelength and has a longer wavelength than the wavelength (𝜆 = �� , ) in free space (Sisodia

and Gupta, 2005). The guide wavelength (λg) is determined through:

𝜆����� = ���

(8)

The ratio of the transverse components of the electric (E) and magnetic (H) can be

represented by the wave impedance that is the direct analog of a circuit impedance given by the

voltage to current ratio (Chan and Reader, 2000). The wave impedance for TE mode is estimated

by:

𝑍�� = �

������� ��

, 𝜂 = �������

(9)

where η is the intrinsic impedance of the medium (Ω), and f is the operating frequency (Hz).

3.3.2 Cylindrical cavity resonator

As similar with single mode rectangular cavity resonator, single mode cylindrical cavity

resonator can be built from a cylindrical waveguide by closing both ends with metal plate as

shown in Fig. 3.2. (Puschner and Atlas-Elektronik, 1967).

Figure 3. 2 A cylindrical cavity resonator In the cylindrical cavity resonator, the dominant TE mode is the TE111 (Pozar, 2005). By

integrating cylindrical cavity resonator and rectangular waveguide, the desirable field strength

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distribution at specific locations inside the cavity can be achieved and it is able to adjust heating

direction (Sun et al., 2004).

The propagation constant (β) of the TEnm mode is can be derived from equation (5) and

the values of p'nm for the TEnm mode are shown in Table 3.2. Furthermore, m, n, and l refer to the

number of variations at the standing wave pattern in the x, y, and z directions inside the cavity

(Pozar, 2005).

𝛽 = �𝑘� − ��′����� (10)

where a is the radius of the cylindrical cavity resonator.

Table 3. 2 The values of pnm for the TEnm mode in cylindrical cavity resonator

n p'n1 p'n2 p'n3 0 3.832 7.016 10.174 1 1.841 5.311 8.536 2 3.054 6.706 9.970

Then, the cutoff frequency (fc) of TEnm mode is:

𝑓� = ��′�����√��

(11)

A resonant frequency is a key factor that determines the dimension of the cavity and

filling materials (Hardy and Whitehead, 1981). It can be calculated using following equation:

𝑓� = ���√��

���′�����

+ ������ (12)

where d is a height of the cylindrical cavity resonator.

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3.3.3 Impedance matching

During the course of designing of a microwave heater, impedance matching is an

essential procedure to make sure that a maximum microwave power is transmitted and wave

reflection is minimized (Pozar, 2005). In addition, while electromagnetic waves travel down the

waveguide, generating the currents that may cause ohmic losses and gradual attenuation of

waves should be prevented by impedance matching (Chen and Reader, 2000). There are several

types of impedance matching such as matching with lumped elements or single, double, and

series stub matching. Series stubs matching method was applied in this study because it is

practical and convenient from the design aspect for microwave heating system (Berliner and

Bender, 2004). A stub is an open or short circuit transmission line connected either in parallel or

in series with transmission feed line which implies a waveguide at a certain distance from the

load that means the targeted food passing through the central axis of the cylindrical cavity

(Torungrueng and Thimaporn, 2005). In general, the distance between series stubs can be λg/3

and λg /6 or λg /4.

3.3.4 Impedance matching for microwave heating system

Figure 3.3 shows the calibration kit for the impedance matching for microwave heating

system. A microwave dummy probe connected to a vector network analyzer (VNA, N9923A,

Agilent Technologies, Santa Clara, CA) was used to measure the scattering parameter (S11, the

reflection coefficient). Before impedance matching, the probe was calibrated with open and short

circuits, and the matched load which has 50 Ω characteristic impedance (Z0). The S11 value close

to 50 Ω at the center of Smith chart, which stands for minimum wave reflection, was obtained by

tuning locations and lengths of 5 matching stub towers on the top surface of the custom-designed

waveguide.

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Figure 3. 3 A calibration kit (open, short, and matched load) and vector network analyzer

3.4 Results and discussion

3.4.1 Microwave power launcher

The dimension of microwave power launcher can be determined by microwave power

source operating at certain frequency. US Federal Communication Commission (FCC) allocated

only two frequencies (915 MHz with wavelength of 0.328 m and 2450 MHz with wavelength of

0.122 m) for industrial, scientific, and medical (ISM) application (FCC, 1988). Therefore, the

magnetrons operated at 915 MHz and 2.45 GHz for the purpose of microwave heating have been

commonly used as microwave energy source. Furthermore, the magnetron at 2.45 GHz has been

intensively exploited for small and laboratory scale applications because it is suitable with

respect to energy efficiency and cost (Bosisio et al., 1974). The microwave power launcher

originated from 2.45 GHz can be fabricated using WR430 rectangular waveguide that have

cutoff frequency of 1.37 GHz at TE10 mode, width of 109.2 mm, and height of 54.6 mm. Even

though the standard size of WR430 waveguide is recommended for the simple design of

microwave power launcher operating at the frequency range between 1.7 and 2.6 GHz, the

modified WR430 waveguide usually having the reduced width can be utilized for maximum

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microwave power transfer to the load (Richard et al., 2002). The modified WR430 waveguide,

which the dimension were 95.3 mm wide, 54.6 mm high, and 159 mm long, was designed for the

microwave power launcher as shown in Fig. 3.4. The width of the modified WR 430 waveguide

was also applied for the microwave heating device to increase microwave power (Amano et al.,

2010). The magnetron operating at 2.45 GHz was adopted for the microwave power source in

this study. According to the width and height of the launcher and a frequency of 2.45 GHz in

TE10 mode, the calculated propagation constant (β), cutoff frequency (fc10), and guide wavelength

(λg) from equations (2), (3), and (4) were 39.52, 1.57 GHz, and 0.159 m, respectively. The length

of the launcher was same with the calculated guide wavelength (λg); while the distance between

the output antenna of magnetron and the right end of the launcher was 148 mm that was the

guide wavelength (λg) of WR430 waveguide corresponding a frequency of 2.45 GHz in TE10

mode. The launcher was built with nickel-coated brass.

Figure 3. 4 The dimension of microwave power launcher: (a) top view, (b) side view

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3.4.2 Cylindrical microwave cavity resonator

The cylindrical cavity resonator coupled with WR430 rectangular waveguide operating

on TE10 mode was designed to be operated on axis-symmetric TE111 mode (Fig. 3.5). The

calculated cutoff frequency (fc10) in WR430 rectangular waveguide was 1.372 GHz. In order to

match cutoff frequencies in the rectangular waveguide and cylindrical cavity, the radius of

cylindrical cavity was determined using Eq. (7). The diameter of the designed cylindrical cavity

was 127mm that was longer the wavelength of 2.40 GHz (λ=125mm) since the general

frequency resolution of the magnetron operating at 2.45 GHz is ± 0.05GHz. The distance

between the center of the cylindrical cavity and the end of waveguide was 125 mm as same as

the wavelength of 2.40 GHz; while approximately half of guide wavelength of 2.40 GHz (λg

=152 mm) was applied to the length of the rectangular waveguide (80 mm) for efficient coupling

the rectangular waveguide and the cylindrical cavity (Sreekanth, 2003). When the rectangular

waveguide (109.2 × 54.6 × 80 mm3, W × H × L) was considered as the rectangular cavity

resonator operating at 2.45 GHz in TE101 mode, the resonant frequency (fr) could be calculated

from the following equation;

𝑓� = ���√����

�������

+ ������

+ ������ (8)

where d is the length of the rectangular cavity resonator.

For estimating the height of the cylindrical cavity resonator, the determined resonant frequency

(fr = 2.32 GHz) from Eq. (8) was substituted to Eq. (7). The calculated height (82 mm) was

exploited for the design of the cylindrical cavity resonator. The cylindrical cavity resonator was

made from stainless steel.

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Figure 3. 5 The dimension of cylindrical microwave cavity resonator: (a) top view, (b) side view

3.4.3 Rectangular waveguide

When it is necessary to couple two rectangular waveguides having different cross

sections, a gradual waveguide taper can be used to minimize microwave power loss from the

reflected wave (Cooper and Carter, 1991). In order to deliver high performance at high power

levels, the length of taper should be at least two times longer than the guide wavelength (λg) of

input rectangular waveguide (Fig. 3.6).

Figure 3. 6 Schematic diagram of taper connection between two different waveguides

However, when there is not an enough space to place the taper for the connection of two

waveguides, it is technically feasible to directly couple the cross sections of input and output

waveguides by maintaining the length of input waveguide to 40mm which is almost 1/4

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wavelength of 2.45 GHz (Kimura et al., 2009). This coupling method could be applied to

microwave power system that requires high energy transfer efficiency from microwave energy to

thermal energy (Cull and Carnahan, 1988). In addition, microwave power could be sequentially

transmitted via a transition from WR430 to WR 284 waveguides (72.1mm in width and 34.0mm

in height) when 2.45 GHz magnetron was adopted for microwave power supply (Atwater et al.,

1997; Wheeler et al., 2002). Although the usable frequency range of WR284 waveguide is

between 2.60 and 3.95 GHz, this waveguide is frequently implemented for 2.45 GHz operation at

average power levels by 6 kW (Kaur et al). In this study, WR284 rectangular waveguide having

length of 296mm (2λg of WR430 waveguide) and built with nickel-coated brass was used for

transmitting high microwave power to the narrow cylindrical cavity as shown in Fig. 3.7.

Figure 3. 7 The dimension of rectangular waveguide: (a) top view, (b) side view

3.4.4 Impedance matching

The complex impedances between the load and the microwave power source should be

matched to minimize the reflected wave and to protect the magnetron. In microwave

communication system, the distance between stubs can be determined depending on the guide

wavelength (λg) as aforementioned in the section; while the positions of stubs on microwave

heating unit are often decided by trial and error, experience (Chan and Reader, 2000). A common

method for the impedance matching is to insert metallic rods or screws into the waveguide with

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specific depth at certain locations; however, the misarrangement of stubs on the waveguide

disables the entire microwave heating system. Therefore, prior to fabrication of the developed

microwave heating unit, both positions and inserting depths of stubs on the designed power

launcher, rectangular waveguide, and cylindrical cavity resonator were tuned in the

computational simulation using COMSOL Multiphysics software (COMSOL 3.5, COMSOL,

Inc., Palo Alto, CA) in order to save time and laborious work for impedance matching.

Figure 3. 8 Electric field distribution in the microwave heating chamber after the adjustment of

both position and inserting depth of stubs

After tuning both positions and depths of stubs in the simulation, the electric field

distribution in the microwave heating cavity was also simulated as shown in Fig. 3.8.

Electromagnetic field generated from a magnetron was determined using the electromagnetic

waves module with generalized minimal residual methods (GMRES). The electric field strength

simulated in the microwave heating cavity ranged between 2.245 and 5.618 kV/m. The cross-

sectional view of the chamber obviously indicated that the electric field was intensively focused

at the center and the maximum microwave power density was found at the areas adjacent to inlet

and outlet of applicator. Based on the result from the simulation, the positions and inserting

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depths of stainless steel rods (10mm in diameter, 120mm in height) were applied for fabrication

of the microwave heater (Fig. 3.9).

Figure 3. 9 The positions and inserting depths of stubs on microwave heating unit:

(a) top view, (b) side view

Table 3. 3 Inserting depths of stubs on microwave heating units

Microwave heating units

#1 #2

A 65.00 65.50

B 60.90 61.30

C 67.30 66.60

D 65.15 65.10

E 68.55 68.40

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The reflection coefficients (S11 values) for the first and second microwave chambers (Fig.

8 (a) and (b)) were measured by filling water in the PTFE tube and recorded while the inserting

depths of 5 matching stubs were adjusted as listed in Table 3.3. During the stub matching process,

the marker indicating S11 value moved close at the center of Smith chart where indicates

minimum wave reflection (Fig. 3.10). Return loss (R.L = 20 log S11 dB), which is a loss of power

delivery from the microwave generator to a load, was calculated using obtained S11 value (Pozar,

2005). The values of S11 and return loss (dB) for first and second chambers after impedance

matching were 0.12/-18.463 dB and 0.045/-27.002 dB, respectively. The results clearly implied

that the magnetrons would be rarely damaged by wave reflection and the maximum microwave

power could be transmitted to the working chambers.

Figure 3. 10 Impedance matching of (a) Chamber 1 and (b) Chamber 2: Smith charts to show

the reflection coefficient S11, which means the characteristic impedance (Z0) is 50 Ω

3.4.5 Ohmic heating applicator

The ohmic and microwave combination applicators were fabricated using two

polytetrafuoreoethylene tubes (Fig. 3.11 (a), 190 mm long, 25.4/38.1mm inner/outer diameter,

Virgin electrical grade Teflon@ PTFE, Santa Fe Springs, CA). Since the PTFE has quite low

dielectric constant (approximately 2.1) and is considered as the transparent material to

microwave such as glass, microwave can penetrate PTFE tube with negligible dielectric heating.

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Two titanium tubular electrodes (Fig. 3.11 (b), 25 mm long, 25.4/31.8 mm inner/outer diameter,

Tico Titanium Inc., Wixom, MI) were placed at the both ends of PTFE tube. Titanium electrodes

have shown strong resistance to acidic condition and low corrosion rate. In addition, electrolytic

reactions i.e., gas production and dissolution are rarely occurred on the surface of titanium

electrode (Lima et al., 1999). The ohmic power supply based on an integrated gate bipolar

transistor (IGBT, SKYPERTM, SEMIKRON Inc., Hudson, NH) was exploited to generate

alternating current with pulsed square waveform, the maximum frequency of 20 kHz, on/off duty

cycle of 0.2, and a max current of 100 Amps. The pulsed square waveform with high frequency

was known to minimize the undesired electrochemical reactions to occur at the interfaces

between the electrodes and food samples because of no formation of electrons on the electrical

doubly layers. The gap of 190 mm between the electrodes was the required minimum distance to

prevent dielectric heating on the surface of the electrode by microwave.

Figure 3. 11 The dimension of (a) microwave and ohmic combination applicator, and

(b) titanium electrodes

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The electric field distribution in the ohmic applicator was also simulated using COMSOL

Multiphysics software (COMSOL 3.5, COMSOL, Inc., Palo Alto, CA). A conductive media DC

module with parallel direct sparse solver (PARDISO) was used to simulate the electric field

distribution in the applicator. When COMSOL simulation for electric field distribution in the

ohmic applicator used 200 V as an applied root mean square (RMS) voltage, the estimated

electric field strength was from 675.4 to 3650.2 V/m (Fig. 3.12). Although quite uniform electric

field distribution was observed between ring shaped electrodes, the electric field strength in the

areas adjacent top and bottom of solid particulates was relatively low, probably due to particles'

field disruption (Shim et al., 2010). The electrical resistance (Ω) in those particular areas was

relatively lower than solid particles and the majority of electrical current passed through high

conductive solution (Sastry and Palaniappan, 1992; Salengke and Sastry, 2007; Shim et al.,

2010). Furthermore, the localized field overshoot (approximately 3.6 kV/m) occurred at both

side edges of the electrodes. This phenomenon can result in numerous problems such as the

corrosion on the edges of electrodes in batch system; however, the overall performance of the

heater in a continuous flow mode was not significantly influenced by the localized field

overshoots (Nguyen et al., 2013).

Figure 3. 12 Electric field distribution in the ohmic heating applicator

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3.4.6 Overall design of microwave and ohmic combination heater

Dual cylindrical microwave heating chambers were designed and fabricated to

concentrate and resonate the electric field strengths from ohmic and microwave power sources

(Fig. 3.13 (a)). The chamber had two ports connected to waveguides that were built with nickel-

coated brass and 5 towers for stub matching of microwave. Two magnetrons (2450 MHz; Model

OM75S, Samsung) which could deliver up to 900 W each were mounted on the end of each

waveguide (Fig. 3.13 (b) and (c)). One polytetrafluoroethylene ohmic tube installed through the

cavity was transparent to microwave, hence yielding negligible dielectric heating. Two titanium

ring-shaped electrodes were placed at both ends of the ohmic heating tube (Fig. 3.13 (d)). The

electrodes were connected to a power supply based on an integrated-gate-bipolar-transistor.

Figure 3. 13 A schematic diagram of the microwave and ohmic combination heater: (a) A front

view, (b) A side view, (c) A 3D schematic, and (d) A cross-sectional view of the chamber

Matching

stub Microwave

cavity

Waveguide

Magnetron

Electrode

PTFE

Adapter

(c) (d)

(a) (b)

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3.5 Conclusion

Single mode cylindrical microwave cavity for the simultaneous microwave and ohmic

combination heater was successfully designed and fabricated to achieve the maximum

microwave power density at the central axis. All components consisted in the designed

microwave heating unit were suitable to transmit maximum microwave power to the load. The

simulated electric field distribution in the cavity indicated that the single mode microwave

heating would be able to constantly generate highly localized heating zone in the cavity. In

addition, S11 values (reflection coefficient) obtained from the impedance matching could imply

the minimum power loss and wave reflection. The results from this study showed that the

concentrated microwave power at the centerline under single frequency microwave method

would be beneficial for thermal treatment of multiphase foods without an attenuation of

microwave power.

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Chapter 4

Minimization of thermal lags in the simultaneous microwave and ohmic combination

heating of particulate foods

4.1 Introduction

Thermal processing of multiphase foods is often challenging due to non-uniform heating,

which can give rise to food safety risk as well as losses of nutritional and sensory qualities.

Conventional cooking approach for particulate foods requires relatively long processing time,

high energy consumption, and several procedures to achieve even temperature distribution in

particulate foods because it substantially depends upon convection and conduction for heat

transfer from heating source to particle foods (Mullin, 1995; Nguyen et al., 2013). One of the

feasible solutions to minimize the temperature variation between solid and liquid phases with

rapidity and quality maintenance is an application of advanced volumetric heating methods such

as microwave and ohmic heating.

However, several studies for the thermal behaviors of solid-liquid food mixtures under

ohmic heating showed that the heating rate of solid particles lagged behind liquid having a

higher electrical conductivity, and arbitrary temperature distribution in multiphase foods were

often reported (Sastry and Palaniappan, 1992; Salengke and Sastry, 2007; Sarang et al., 2008;

Shim et al., 2010).

The temperature distribution patterns of different shaped food samples treated by

microwave heating were observed (Ramaswamy et al., 1991; Vilaryannur et al., 1998). In

cylindrical shaped meat sample, hot spots were along the central axis of the cylinder and the

lowest temperature was at the region between the center and the surface during microwave

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heating; while for slab shaped meat samples, cold spot was located near the geometric center and

hot spots occurred along the corners (Ramaswamy et al., 1991). Furthermore, when the

cylindrical shaped potato was thermally treated by microwaves, the highest temperature values

were measured along central axis and the surface (Vilaryannur et al., 1998). The results from

previous studies accounted for that a higher concentration of microwave energy at the center of

cylindrical shaped food samples caused the pronounced core heating effects and non-uniform

temperature distribution even in single phase food.

A dual cylindrical microwave and ohmic combination heater was designed and fabricated

to deliver maximum microwave energy to particulate foods without leaving solids under-

processed. The simultaneous microwave and ohmic combination heating technique proposes that

food particles are heated by microwave independent of their electrical conductivity and liquid

phase is heated via electric current, which will eventually eliminate the drawbacks of individual

technologies and enhance heating uniformity. The objectives of the study in this were to explore

the heating patterns of multiphase liquid-particle foods using the designed combination heater,

and to optimize the effect of the combination heating by tuning operation parameters such as

voltage and power levels.

4.2 Materials and methods

4.2.1 Particle and liquid mixtures preparation

The particle sizes and the concentrations of sodium chloride and carboxymethyl cellulose

(CMC) solutions in particle-liquid mixtures were imitated to be similar to commercial canned

chunky soup products. Prior to preparing solid-liquid mixture foods as model foods, particle

sizes were determined to be similar to those in commercial soups on the market. For instance, the

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lengths of particulate cubes in commercial chunky soup products (such as Campbell's soup-

Chunky chicken vegetable) ranged from 0.5 cm to 1.2 cm. The averaged lengths of small and

large particles in those were approximately 0.5 cm and 1 cm. Therefore, these specific sizes were

used to prepare solid particles. Chicken breast and potato purchased from a local market were

used as chunky foods and cut into two fixed size cubes (0.5 and 1 cm in length). A base solution

was prepared with 1.5% (W/V) CMC (Pre-Hydrated CMC 6000, TICGUM, White Marsh, MD)

solution and NaCl solution (Morton Salt, Chicago, IL) with different concentrations (0.5, 1.25,

and 2%, W/V), and then evenly mixed with particle cubes. Base solutions at three different salt

concentrations were exploited to test the capability of the combination heating technology on

minimization of temperature gap between solid particles and solution. In addition, the solution

with 1.5% (W/V) CMC concentration was suitable for the sine pump (MR 125, Waston-Marlow,

Wilmington, MA) (Nguyen et al., 2013). Solid mass fractions in total volume of the mixtures

were fixed at 10 and 15% (W/V). The calculated volume of the microwave and ohmic heating

applicator (Teflon tube) was 86.1 mL. If the particulates passed through the Teflon tube in an

alignment, approximately 3.8 and 6.6 pieces of chicken breast and potato cubes cut into 1 cm,

respectively, at 10% mass fraction could be simultaneously treated by microwave and ohmic

heating. The 10% mass fraction was good enough to investigate heating uniformity of the

combination heating technology in the environment that a particle of low electrical conductivity

was surrounded by a high conductive solution. In the case of 15% mass fraction, approximately

5.8 and 9.9 pieces of chicken breast and potato cubes cut into 1 cm could be heated in the

applicator. However, further increase in the percentage of particulate foods (Mass fraction, Mf)

over 15% frequently caused pipe clogging due to limited spacing of Teflon tube. Therefore, the

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maximum percentage of particulate foods, which was empirically determined in this

investigation, was 15%.

4.2.2 The measurement of electrical conductivity of food samples

As aforementioned in section 3.2.3, the electrical conductivity of food, which can be

determined by Eq. (1), significantly affects the ohmic heating rate (Sarang et al., 2008);

𝜎 = ��∙ �� (1)

where V is the voltage (V), σ is the electrical conductivity (S/m), I is the current (A), L is the

distance between the electrodes (m), and A is the contact area (m2).

For the measurement of electrical conductivities of samples, solid food samples (potato and

chicken breast) were cut into cylindrical shape of 25.4mm in diameter and 10mm in height. Each

sample was placed in PVC cylinder-shaped ohmic cell (25.4mm in diameter and 70mm in height)

and was sandwiched between two electrodes. A pair of clamps was used to maintain tight contact

between the sample and the electrodes and then a thermocouple (K-type KK-K-30, Omega

Engineering Inc., Stamford, CT) was inserted at the center of sample via a small hole in the

chamber surface. The electrical conductivities of base solutions with different salt concentrations

were measured using the same procedure. A RMS voltage of 30V and frequency of 10 kHz, and

duty cycle of 0.2 were applied for the measurement. All data points of temperature, voltage, and

current were recorded and monitored by a data logger (Agilent 34970A, Agilent Technologies,

Santa Clara, CA) in a real time.

4.2.2 Experimental protocol

Figure 4.1 shows a schematic of the experimental setup. The combination heater was

composed of a feeder tank containing solid-liquid mixtures, a sine pump, a power supply for

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ohmic heating, cylindrical microwave chambers including microwave power source, and a data

acquisition (DAQ). After mixing solid food cubes with CMC base solution, the mixtures were

kept at room temperature for 30 min to equilibrate temperatures of solid and liquid phases.

Samples in the feeder tank were pumped through the combination heater using a sine pump in

which solid particles could move without any physical damages. Depending upon salt

concentration in the base solution, different power inputs for individual heating mode (MW and

OH) and combination heating mode (MW & OH) were determined by preliminary trials so that

the exit temperature of either solid or liquid phase reached approximately 80 °C (Table. 4.1);

however, the flow rate and the pump speed were fixed at 300 ±8 ml/min and 85 rpm,

respectively. The temperature values of solid and liquid phases were measured before and after

different heating methods using thermocouple sensors (K-type, KK-K-30, Omega Engineering

Inc., Stamford, CT). A total thermal treatment time from the inlet of the system to the outlet was

50.7±1.35 sec. Transient values of voltage, current, and temperature were monitored and

recorded using the data logger (Agilent 39704A, Agilent Technologies, Inc., Santa Clara, CA).

All experiments were conducted in a duplicate.

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Figure 4. 1 A schematic diagram of the experimental set-up

Table 4. 1 Applied microwave power and voltages for microwave (MW), ohmic (OH), and

combination heating modes (MW & OH) depending on NaCl concentration.

Analysis of variance (ANOVA) and T-test (P <0.05) analyses were performed to

determine the temperature differences between potato, chicken, and CMC solution, depending on

staple variables such as the heating method (OH, MW, and MW & OH), solid particle size (Sp,

cm), particle mass fraction (Fm, %, W/V) and salt concentration (Cs, %, W/V) using the SPSS

software (V. 11, SPSS Inc., Chicago, IL).

NaCl 0.5% 1.25% 2.0% MW 1000 W 800 W 700 W OH 320 V 230 V 180 V

MW & OH

800 W + 240 V

700 W + 185 V

600 W + 140 V

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4.3 Results and discussion

4.3.1 Electrical conductivities of particle and solution samples

Figure 4. 2 indicates the relationship between electrical conductivities of both solid and

liquid phases and temperature values. It was clearly observed that the electrical conductivities of

solid particles (potato and chicken breast) were much lower than those of base solutions with

different salt concentration. The electrical conductivities of the base solutions with different

NaCl concentrations increased linearly with temperature increases. As temperature increased

from 20 °C to 80 °C, the electrical conductivities of 0.5%, 1.25%, and 2.0% increased from

1.060, 2.350, and 3.596 S/m to 2.138, 4.711, and 7.209 S/m, respectively. It was evidenced that

an increase of salt concentration in base solution significantly affected the electrical

conductivities of base solutions.

The electrical conductivity of potato showed biphasic linearity with temperature values. It

is known that potato is rich in starch. The electrical conductivity of potato substantially increased

after 325 K (52°C). It was reported that the significant changes in the electrical conductivity of

potato treated by ohmic heating occurred in the temperature range between 40 and 50 °C or 75

and 80 °C (Haden et al., 1990). The biphasic correlation found in the figure could be attributed to

starch gelatinization, leading the changes in thermal properties of samples such as heat capacity

and thermal conductivity. The biphasic correlation observed during the measurement could be

attributed to starch gelatinization, eventually leading the changes in thermal properties of potato

such as heat capacity and thermal conductivity. However, the electrical conductivity of chicken

breast constantly increased without any considerable change.

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Figure 4. 2 Electrical conductivities of potato, chicken breast, and the base solutions with

different salt concentration

4.3.2 Heating patterns of particle-liquid mixtures under different heating methods

Temperature variations between solid particles and liquid in the mixtures with three

different salt concentrations are shown in Figs. 4.2, 4.3, and 4.4.

Ohmic heating: When solid-liquid mixtures were treated by ohmic heating alone, the

magnitudes of temperature differences (ΔTps = Tpotato - Tsolution, ΔTcs = Tchicken - Tsolution) for the

mixtures with the same particle size (Sp) and mass fraction (Mf) increased with an increase in the

salt concentrations (Cs) of as shown in Figs. 4.2 and 4.3. However, there were little significant

temperature variations (ΔTps and ΔTcs) when Cs ranged between 0.5% and 1.25%, and between

1.25% and 2.0% (P > 0.05). An increase of Mf with the same values of Sp and Cs did not make a

significant impact on the magnitudes of ΔTps and ΔTcs (P > 0.05). Furthermore, the temperature

variation between solid particles (ΔTcp = Tchicken - Tpotato) at the fixed values of Sp and Mf did not

substantially change even with an increase in the value of Cs (P > 0.05). It might be because

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electrical conductivities of chicken and potato were similar at the temperature range from 40 to

100°C (Ye et al., 2004, Sarang et al., 2008; Shim et al., 2010).

On the other hand, the large particle size (Sf = 1cm) led to the change in the magnitude of ΔTps,

ΔTcs, and ΔTcp at low and medium Cs (0.5 and 1.25%). In particular, the values of ΔTps and ΔTcp

at Mf of 10% was significantly affected by Sf (P < 0.05, Figs. 4.2 (a) and 4.3 (a)). It was noted

that larger particle size could develop more heat transfer resistance between liquid and solid

particles, eventually resulting in uneven temperature distribution in multiphase foods (Chen et al.,

2010). A number of studies reported that the ohmic heating pattern of multiphase foods could

vary due to several factors i.e., electrical conductivities of solid and liquid phases, the size, shape,

and constituents of solid particle, and the applied electric field strength (Haden et al., 1990;

Sastry, 1992; Sastry and Palaniappan, 1992; Zareifard et al., 2003; Salengke and Sastry, 2007;

Shim et al., 2010). During ohmic heating, in general, temperature of liquid phase was higher than

solid particles. The maximum temperature variation found between solid and liquid phases was

11.87±2.91°C (ΔTps, Cs = 2%, Sp = 1 cm, Mf = 10%).

Microwave heating: For microwave heating, the magnitude of ΔTps, when Mf of 10% and

identical values of Sp were used, did not substantially change as Cs increased from 0.5% to 1.25%

(P > 0.05, Figs. 4.2 (a) and 4.3 (a)). However, as shown in Figs.4.2 (b) and 4.3 (b), the value of

ΔTps at Mf of 15% became smaller by increasing Cs up to 1.25% and especially the difference in

the values of ΔTps was found in Fig. 4.2 (b) (P < 0.05). In addition, the magnitude of ΔTps at Mf

of 15% decreased with an increase in the value of Sp; however, no statistical difference was

found at Cs of 0.5% (P < 0.05). An increase in Cs by 1.25% did not substantially affect to the

change in the magnitude of ΔTcs at Mf of 10% (P > 0.05, Figs. 4.2 (a) and 4.3 (a)). The value of

ΔTcs at Sp of 0.5 cm and Mf of 15% decreased with an increase in Cs by 1.25% (P < 0.05, Figs.

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4.2 (b) and 4.3 (b)). A relatively small temperature variation between solid particles (ΔTcs) was

obtained (P > 0.05).

The effect of the increase in Sp on the magnitude of temperature differences between solid

particles and solution was observed at ΔTps with the values of Mf of 15% and Cs of 0.5%. The

experimental data reported by Kent and Kreess-Rogers (1986) also described that particle size

did not substantially affect microwave heating rate as compared to other factors, i.e. density and

composition of solid particle. However, higher Mf under identical conditions of Sp and CS slightly

affected temperature variations between solid particles and liquid. The effect of Mf on those was

observed at ΔTps at Sp of 1 cm and ΔTcs at Sp of 0.5 cm (P < 0.05, Fig. 4.3). It was obvious that

potato and chicken particles thermally led to the base solution at low and medium Cs (0.5% and

1.25%) and a maximum thermal lead was 7.11±1.74°C (ΔTps, Cs= 0.5%, Sp = 0.5 cm, Mf = 15%,

Figs. 4.2 and 4.3); however, the temperature of solution was higher than those of solid particles

at high Cs (2.0%). It might be that the limited microwave power delivered to the solid particle

surrounded by the solution having high electrical conductivity or dielectric properties. This

finding was in an agreement with the study of Koskimiemi and others (2011), reporting that an

increase of salt concentration in liquid phase attenuated microwave penetration into unblanched

vegetable cubes and decreased average temperatures of solid particles.

Combination heating: When microwave and ohmic heating simultaneously treated the solid-

liquid mixture, the magnitudes of ΔTps, ΔTcs, and ΔTcp at low and medium Cs (0.5 and 1.25%)

were small and there were not considerable temperature differences between chicken, potato, and

solution (less than 3.1°C), irrespective of Sp and Mf (P > 0.05). The experimental data could be

used to support the aforementioned hypothesis. For the combination heating, even temperature

distribution of both solid and liquid phases was obtained because microwaves with strong

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penetration depth heated up solid particles having low electrical conductivities rather than carrier

medium and ohmic current could treat liquid phase with higher salt concentration (Figs. 4.2 and

4.3). However, the temperature variation between solid particles and liquid dramatically

increased when combination heating was applied to heat up particulate solution at high Cs (2%)

as compared with ΔTps and ΔTcs at low and medium Cs (P < 0.05, Fig. 4.4). Although the

combination heating mode could obtain the temperature similarity between solid and liquid

phases as Cs increased by 1.25%, its effectiveness could vary depending upon multiphase foods

of which electrical conductivities and dielectric properties are significantly different. However,

such limitation can be resolved by designing the protocol recipes to manipulate the mixing ratios

of individual microwave and ohmic heating resources at first and second stage heaters. The

optimized hybrid power heating modulation will lead to uniform heating of food mixtures with

various electrical conductivities and dielectric properties.

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Figure 4. 3 Heating patterns of particle-liquid mixtures (0.5% salt concentration) under

microwave, ohmic, and combination heating. (a) 10% mass fraction, and (b) 15 % mass fraction

(a)

Δ Δ Δ

NOTE: Error bars indicate the 95% confidence intervals (CI) based on

the average of temperature difference between particulates and solution

ΔTps = Tpotato - Tsolution, ΔTcs = Tchicken - Tsolution, ΔTcp = Tchicken - Tpotato

Δ Δ Δ

(b)

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Figure 4. 4 Heating patterns of particle-liquid mixtures (1.25% salt concentration) under

microwave, ohmic, and combination heating. (a) 10% mass fraction, and (b) 15% mass fraction.

(a)

Δ Δ Δ

NOTE: Error bars indicate the 95% confidence intervals (CI) based on

the average of temperature difference between particulates and solution

ΔTps = Tpotato - Tsolution, ΔTcs = Tchicken - Tsolution, ΔTcp = Tchicken - Tpotato

Δ Δ Δ

(b)

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Figure 4. 5 Heating patterns of particle-liquid mixtures (2.0% salt concentration) under

microwave, ohmic, and combination heating. (a) 10% mass fraction, and (b) 15% mass fraction

(a)

Δ Δ Δ

NOTE: Error bars indicate the 95% confidence intervals (CI) based on

the average of temperature difference between particulates and solution

ΔTps = Tpotato - Tsolution, ΔTcs = Tchicken - Tsolution, ΔTcp = Tchicken - Tpotato

Δ Δ Δ

(b)

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The estimation of the control ranges of key variables (i.e. Cs, Sp, and Mf) used in the developed

combination heater was an essential process in this study to achieve the adequate range of

temperature variations between solid and liquid phases. The concept similar to the discriminant

analysis was applied to build up the acceptable ranges of key variables for the optimized

combination heating method (Press and Wilson, 1978; Abdullah et al., 2004). Prior to the

estimation of the workable range of key variables, temperatures of solution, chicken, and potato

have been predicted using the empirical polynomial equations given by:

𝑇𝑒𝑚𝑝𝑒𝑟𝑎𝑡𝑢𝑟𝑒��������,�������,��� ������ = ��𝑎� ∙ 𝑀� + 𝑎�� ∙ 𝑆� + �𝑎� ∙ 𝑀� + 𝑎���𝐶�� + 0��𝑏� ∙ 𝑀� + 𝑏�� ∙ 𝑆� +

�𝑏� ∙ 𝑀� + 𝑏���𝐶� + �𝑐� ∙ 𝑀� + 𝑐�� ∙ 𝑆� + 𝑐� ∙ 𝑀� + 𝑐� (1)

The predicted temperature values of solution, chicken, and potato were accurately consistent

with experimental observations with the r2 values close to 1 and the constants of polynomial

equations for each variable were listed in Table 4.2.

Table 4. 2 The constants of polynomial equations for the prediction of temperatures of solution,

chicken, and potato

Solution Chicken Potato a1 -214.30 25.03 -137.65 a2 13.45 -21.85 8.68 a3 168.54 -3.38 51.02 a4 -11.93 7.49 -4.87 b1 529.11 70.38 868.13 b2 -43.60 25.13 -100.25 b3 -443.21 -78.35 -442.08 b4 38.73 -3.03 56.22 c1 -303.62 -7.98 -713.47 c2 28.87 -10.86 90.07 c3 224.24 18.60 383.08 c4 60.13 81.98 30.01

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For practical application for the processing of food products, the value of Sp was

normalized as a particle diagonal per a tube diameter within the combination heating applicator.

The normalized values of Sp and Mf in the combination heater were determined to range

between 0 and 0.9, and between 0 and 0.25, respectively. The controllable ranges of salt

concentration for the developed heating unit to achieve the desired temperature variations (±2°C,

at targeted exit temperature, 80°C) defined for ΔTps and ΔTcs were between 0 and 1.68%, and

between 0 and 1.71%, respectively. In addition, a 3D block diagram, which could identify and

quantify heating uniformity between solids and carrier medium, were constructed using the

controllable ranges of key variables (Fig. 4.5). The desired temperature variations of ΔTps or

ΔTcs (±2°C at targeted exit temperature, 80°C) can be obtained when the values of key variables

are located within each block unit.

The appropriate ranges of ΔTps and ΔTcs imply that the combination heating technique

leads to improved temperature similarities between solid and liquid phases and enhanced energy

efficiency of the combination heating technology. This finding could explain that the

combination heating has the potential to thermally treat multiphase foods with uniformity of

temperature distribution in various ranges of salt concentration, particle size, and mass fraction.

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Figure 4. 6 3D block diagram constructed at different controllable ranges of key variables for the

prediction of (a) ΔTps and (b) ΔTcs falling in the variations less than ±2°C from targeted exit

temperature, 80°C.

(a)

(b)

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4. 4 Conclusion

A continuous flow, simultaneous microwave and ohmic combination heater was

successfully fabricated and tested for thermal uniformity of multiphase foods. It was clearly

observed that temperature differences between solid and liquid phases was substantially high

under individual heating modes; however, there was little temperature lag at low salt

concentrations (up to 1.25%) in a relatively short time (52 sec) when microwave and ohmic

heating were simultaneously applied. Temperature lag of solid particles in multiphase foods was

observed when high salt concentration (2.0%) was applied, which, however, seems to be

unrealistic in food systems. This finding could highlight potential opportunities to thermally

process particulate foods with improved thermal analogy and no need for pretreatment steps. A

next study will include validation of the effectiveness of the combination heating technology in

terms of physicochemical and microbiological achievement, i.e. lethality testing for solid-liquid

mixture foods.

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4.5 References

Abdullah, M.Z., Guan, L.C., and Azemi Mohd B.M.N. (2001). Stepwise discriminant analysis

for color grading of oil palm using machine vision system. Chemical Engineering Research &

Design, 79, 223-231.

Chen, C., Abdelrahim, K., and Becherich, I. (2010). Sensitivity analysis of continuous ohmic

heating process for multiphase foods. Journal of Food Engineering, 98, 257-265.

Halden, K., de Alwis, A.A.P., and Fryer, P.J. (1990). Changes in the electrical conductivity of

foods during ohmic heating. International Journal of Food Science and Technology 25 (1), 9–25.

Kent, M., and Kress-Rogers, E. (1986). Microwave moisture and density measurements in

particulate solids. Transactions of Instrumentation, Measurement and Control, 8(3), 167–168.

Koskiniemi, C. B., Truong, V. D., Simunovic, J., and McFeeters, R. F. (2011). Improvement of

heating uniformity in packaged acidified vegetables pasteurized with a 915 MHz continuous

microwave system. Journal of Food Engineering, 105, 149-160.

Mullin, J. (1995). Microwave processing. In G. W. Gould (Ed.), New methods of food

preservation. Blackie Academic and Professional. Bishopbriggs, UK.

Nguyen, L. T., Choi, W., Lee, S. H., and Jun, S. (2013). Exploring the heating patterns of

multiphase foods in a continuous flow, simultaneous microwave and ohmic combination heater.

Journal of Food Engineering, 116, 65-71.

Press, S.J., and Wilson, S. (1978). Choosing between logistic regression and discriminant

analysis. Journal of the American Statistical Association, 73, 699-705.

Ramaswamy, H. S., Pillet, T., and Fakhouri, M. (1991). Distribution and equalization of

temperature in a microwave heated food model. ASAE Paper No. 913518. St. Joseph, MI.

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109

Salengke, S., and Sastry, S.K. (2007). Experimental investigation of ohmic heating of solid–

liquid mixtures under worst-case heating scenario. Journal of Food Engineering 83 (3), 324–336.

Sarang, S., Sastry, S.K., and Knipe, L. (2008). Electrical conductivity of fruits and meats during

ohmic heating. Journal of Food Engineering 87, 351–356.

Sastry, S., and Palaniappan, S. (1992). Mathematical modeling and experimental studies on

ohmic heating of liquid–particle mixtures in a static heater. Journal of Food Process Engineering

15, 241–261.

Sastry, S.K. (1992). A model for heating of liquid–particle mixtures in a continuous flow ohmic

heater. Journal of Food Process Engineering 15, 263–278.

Shim, J.Y., Lee, S.H., Jun, S. (2010). Modeling of ohmic heating patterns of multiphase food

products using computational fluid dynamics codes. Journal of Food Engineering 99 (2), 136–

141.

Vilayannur, R. S., Puri, V. M., and Anantheswaran, R. C. (1998). Size and shape effect on non-

uniformity of temperature and moisture distributions in microwave heated food materials: Part 1

Wan, D., and Turek, S. (2007). Fictitious boundary and moving mesh methods for the numerical

simulation of rigid particulate flows. Journal of Computational Physics, 222(1), 28-56.

Ye, X., Ruan, R., Chen, P., and Doona, C. (2004). Simulation and verification of ohmic heating

in static heater using MRI temperature mapping. Swiss Society of Food Science and Technology,

37, 49-58.

Zareifard, M.R., Ramaswamy, H.S., Trigui, M., and Marcotte, M. (2003). Ohmic heating

behaviour and electrical conductivity of two-phase food systems. Innovative Food Science and

Emerging Technologies, 4, 4

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Chapter 5

Computational modeling for heating profile and the validation of thermal lethality of

multiphase foods in a dual cylindrical microwave and ohmic combination heater

5.1 Introduction

Microwave heating has shown the great effectiveness on the destruction of microbial

contaminants and foodborne pathogens such as Bacillus subtilis and Escherichia coli particularly

for the sterilization of either solid or liquid phase foods (Wang et al., 2003; Dev et al., 2008).

When microwave radiation was applied for the sterilization of the packaged inhomogeneous

foods, the product has a longer shelf life owing to the improved lethal activities (Tang et al.,

2008). Furthermore, microwave radiation was implemented to treat ballast water inoculated with

several invasive organisms such as microalgae (Nannochloropsis oculata) and oyster larvae

(Crassosstrea virginica) in continuous flow system and consequently the complete inactivation

of the targeted microorganisms with more than 80% power utilization efficiency was achieved in

the relatively low temperature range from 43 to 55 °C (Boldor et al., 2008). Although a number

of studies reported that microwave radiation could substantially enhance the destruction of

microbial contaminants in various foods, it was extremely hard to obtain the consistent reduction

rate even under the identical experimental condition because of the complex relationship

between the dielectric properties of foods and microwave. Moreover, uneven temperature

distribution inside sphere shaped and homogeneous model food treated in the domestic

microwave oven was validated by the numerical simulation and the experiment (Navarrete et al.,

2012). The cold spots inside food could be a good shelter for foodborne pathogens during

microwave heating.

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Ohmic heating was employed to disrupt both interiors and exteriors of cell walls and to

improve enzymatic hydrolysis for subsequent ethanol process using wastes from food processing

(Lee and Jun, 2011). In addition, Palaniappan and others (1992) found that the mild

electroconductive heat treatment and the electrical pretreatment could save the thermal energy

required for subsequent inactivation of Escherichia coli at certain temperature. The disruption of

cell membrane and the sublethal injury of food borne pathogen may occur by electroporation that

is the formation of pores in cell membranes in response to electric field (Lima and Sastry, 1999).

Therefore, ohmic heating has a potential to process food products with improved quality in terms

of the retention of nutrients and the prevention of microbial spoilage because of the efficient

inactivation of microorganisms by the electrothermal effect and electroporation. A continuous

pilot scale ohmic heating system was developed for aseptic processing of apricots in syrup and it

was reported that the product maintained the microbiological stability during the storage period

of 52 weeks (Pataro et al., 2011). Furthermore, the sterilization capability of a continuous ohmic

heating system for producing low-acid foods containing particulates was examined and the

desirable inactivation rate more than 5 log reduction of Clostridium sporogenes spores in solid-

liquid mixture foods was obtained with the absence of viable microorganisms at the target

treatment temperature (Kamonpatana et al., 2013). However, the separate pre-heating processing

for apricot pieces and syrup was essential and the multiphase foods having the similarity in

electrical conductivities of both solid particulate and liquid could be processed in the above

mentioned continuous ohmic heating systems.

In order to understand the interaction between the electromagnetic field and the food, the

necessity of the simulation for microwave heating system has been increased and many

researchers have made modeling efforts to investigate the heat transfer mechanism of microwave

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heating in foods often using the commercial software based on finite element method.

Furthermore, the numerical modeling using computational fluid dynamics (CFD) codes for

ohmic heating process of solid-liquid foods has been developed (Salengke and Sastry, 2007;

Shim et al., 2010). However, the majority of numerical models for multiphase foods processed

by microwave or ohmic heating system have dealt with a simplistic scenario including a single

solid particle surrounded by carrier medium and have been carried out in a static state. The

aforementioned modeling approaches are over-simplified and far from the reality. Therefore, the

simulation of simultaneous microwave and ohmic heating in continuous flow system was

necessary to predict the heating patterns of multiphase foods. If successful, the developed model

will provide the practical solution for uniform heating of multiphase foods by manipulating their

transient electrical conductivities plus thermal properties such as specific heat and thermal

conductivities.

The study in this section was intended to evaluate the effectiveness of the combination

heating on microbial inactivation in multiphase foods and to develop a numerical model using

COMSOL software for flow, movement of particulates, and temperature distributions in

continuous flow multiphase foods when microwave and ohmic combination heating was applied.

5.2 Materials and methods

5.2.1 Particle and liquid mixtures preparation

Carrots as solid particles were cut into ball shaped pieces with different sizes (1.3 and 1.8

cm in diameter) and then immersed in Escherichia coli K-12 suspension having an initial load of

108 CFU/ml. Sodium chloride solution (Morton Salt, Chicago, IL) at 0.5% concentration(W/V)

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were mixed in 1.5% (W/V) carboxymethylcellulose (CMC PH 6000, TICGUM, White Marsh,

MD) base solution.

5.2.2 Microorganism cultivation

Frozen stock cultures of E. coli K12 obtained from the Food Microbiology Laboratory,

University of Hawaii (Honolulu, Hawaii), were streaked on agar plates and incubated at 37°C for

24 h. The strain was transferred into tryptic soy broth (TSB, BD Diagnostic Systems, Franklin

Lakes, N.J.) and incubated at 37°C for 24 h. The initial concentration of E. coli K12 in the carrot

ball was enumerated by serial dilutions and plate counting methods.

5.2.3 Measurement of electrical conductivity and dielectric properties

The electrical conductivities of carrot and CMC base solution with 0.5% salt

concentration were determined by using the method mentioned in section 4.2.2. Dielectric

properties of food samples were measured using a vector network analyze connected with a high

temperature dielectric probe kit (85070E, Agilent Technologies, Santa Clara, CA) at the

frequency of 2.45 GHz. The tolerant temperature range of the probe is from -40°C to 200°C,

which allows measurements versus frequency and temperature. Before measuring dielectric

properties of carrot and base solution, the probe was sequentially calibrated with air, a PTFE

shorting block, and distilled water at 25°C. During measurement, the probe and food sample

were placed in a custom made test cell to prevent water from evaporating at high temperature.

Circulating solution in the jacket of the test cell was practical to control sample target

temperature and the temperature value of the sample was measured using a thermocouple

inserted into the center of the sample.

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5.2.4 Experimental protocol

As similar with the experimental protocol in Chapter 4, the base solution filled in the

feeder tank were flowed into the combination heater using a sine pump. Carrot balls were

inserted in the T-shaped tube installed between the combination heater and the sine pump (circle

A in Fig. 5.1). The applied power inputs for individual heating mode (MW and OH), and

combination heating mode (MW & OH) were 1000 W, 380 V, and 800 W & 270 V, respectively.

When the exit temperature of solid particle reached 90°C in 52 sec, the particulates were

collected for lethality testing of the each heating mode. The flow rate and the pump speed were

fixed at 300±8 ml/min and 85 rpm, respectively. In order to record and monitor all data points of

temperature, voltage, and current in real time, a data acquisition unit (DAQ, Agilent 39704A,

Agilent Technologies, Inc., Palo Alto, Cal.) was used during the experiment (Fig. 5.1).

Figure 5. 1 A schematic diagram of the experimental set-up

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5.2.5 Microbial enumeration

Plate counting argar (PCA) method was employed to determine microbial load of

particulates. A carrot ball immediately collected after each thermal treatment was weighed and

placed in a stomacher bag (Whirl-Pak, Nasco, Fort Atkinson, WI) including 40 mL of 0.1%

sterile peptone water. The carrot ball and peptone water were homogenized using a laboratory

blander (Stomacher 400C, Seward Inc., London, England) at 260 rpm for 2 min. 1 mL taken

from each bag was serially diluted in 9 mL of 0.1% sterile peptone water, and 0.1 mL of the

appropriate diluted sample was spread on agar plates in triplicate. The plates were incubated at

37°C for 24 h, and bacterial numbers were estimated.

5.2.6 Model development

5.2.6.1 Model parameters

The model parameters used in this study were numerically calculated and obtained from

the previous literatures (Chakrabandhu and Singh, 2004; Semmar et al., 2004; Yang and Zhu,

2007; Broniarz-Press and Pralat, 2009; Singh and Heldman, 2001; Nguyen et al., 2013). The

diameter and initial temperature of carrot particle and solution were 1.3 cm and 23 °C,

respectively. Inlet velocity was 0.01 m/s corresponding to the applied flow rate of 300 ml/min in

the experiment. The microwave frequency was set up as 2.45 GHz. For the numerical modeling

of heating patterns of carrot ball and solution under individual heating mode and combination

heating mode, the applied power inputs in the experiments (MW, OH, and MW & OH) were

used. The density (ρ), specific heat (Cp), and thermal conductivity (k) of carrot were 641 kg/m3,

3.864 kJ/kg∙K, and 0.626 W/m∙K, respectively (Singh and Heldman, 2001). The temperature

dependant ρ, Cp, k, and dynamic viscosity (μ, cP) of the base solution, which were

experimentally measured in previous studies (Chakarabandhu and Singh, 2004; Semmar et al.,

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2004; Yang and Zhu, 2007; Broniarz-Press and Pralat, 2009), were exploited for the numerical

modeling. In addition, thermo-physical properties (such as electrical conductivity (λ, S/m) and

dielectric constant (εr)) of carrot and the base solution were taken from the study done by

Nguyen and others (2013). The summarized material properties and parameters for the

simulation are listed in Table. 5.1.

Table 5. 1 The material properties and parameters used for the simulation

Parameter Type Value Unit

k Carrot 0.626 W/m∙K

Thermal conductivity (W/m·K) Solution Broniarz-Press and Pralat (2009)

Cp Carrot 3.864 kJ/kJ∙K

Specific heat (kJ/kg·K) Solution Semmar et al. (2004)

λ Carrot Nguyen et al. (2013)

Electrical conductivity (S/m) Solution Nguyen et al. (2013)

εr Carrot Nguyen et al. (2013)

Relative permittivity Solution Nguyen et al. (2013)

ρ Carrot 641 kg/m3

Density (kg/m3) Solution Chakrabandhu and Singh (2004)

U0 Solution 0.01 Inlet velocity (m/s)

μ Solution Yang and Zhu (2007) Dynamic viscosity (Pa·s)

D Carrot 0.01 Diameter (m)

To - 23 Initial temperature (°C)

5.2.6.2 Ohmic heating

The electric field distribution in an ohmic applicator can be determined by solving

Laplace's equation (Salengke and Sastry, 2007);

∇ ∙ (λ ∇V) = 0 (1)

where λ is the electrical conductivity (S/m).

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with boundary conditions:

V|Z=0 = V0 which means a ground state at the electrode,

V|Z=L = VL which means the applied electric potential to the electrode,

𝑛 ∙ (𝜆 𝛻𝑉) = 0 which means the electrical insulation at the applicator tube.

where n is the unit vector perpendicular to the scattering plane of the applicator tube.

5.2.6.3 Microwave heating

The electromagnetic energy distribution inside the cylindrical microwave cavity was

governed by the constraint relations of Maxwell's equations (Zhao et al., 2011);

∇ × 𝐸 = 𝑗𝜔𝜇�𝐻, ∇ × 𝐻 = 𝑗𝜔𝜀�𝜇�𝐻, ∇ ∙ 𝐸 = 0, ∇ ∙ 𝐻 = 0 (2)

5.2.6.4 Heat transfer

The volumetric heat generation from microwave and ohmic heating can be calculated by

the following equations (Alwis and Fryer, 1990; Salvi et al., 2011);

𝑄�� = 2𝜋𝜀�𝜀"𝑓|𝐸|� (3)

𝑄�� = 𝜆(𝑇) ∙ |∇𝑉|� (4)

where ε" is the dielectric loss (J/s), f is the applied frequency (Hz).

The temperature distribution in the base solution due to conduction and convection can

be estimated by solution Fourier's energy balance equation (Salvi et al., 2011);

����

+ 𝑢∇𝑇 = ����

∇�𝑇 + �(�� �� �� �� ��&��)

��� (5)

where u is the velocity (m/s), and T is temperature (K).

with boundary conditions:

−𝑛 ∙ (−𝜆 𝛻𝑉) = 0 which means the thermal insulation at the applicator tube.

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5.2.6.5 Solution of incompressible fluid flow including particle

Navier-Stokes equation, which are derived from Newton's second law, has been widely

used for computing time dependant incompressible flows (Chen and Lobo, 1995; Reddy et al.,

2013). However, it was complicated to obtain a time-accurate solution for an incompressible

flow because the explicit time derivative was not included in the continuity equation (Kim and

Moin, 1985). Therefore, the incompressibility and density of fluid flow were assumed to be

constant for solving incompressible fluid flow (Tegze and Toth, 2013). The Navier-Stokes and

continuity equations are given by (Huang et al., 2012);

���𝜌 + ∇ ∙ (𝜌𝑢) = 0 (6)

𝜌 � ���𝑢 + (𝑢 ∙ ∇)𝑢� = ∇ ∙ 𝜎 + 𝑉� (7)

where σ is the stress tensor (N/m2), and Vf is the volume force (N/m3).

Maxey and others (1997 and 2001) developed the specific model for the motion of

particle laden flows that the fluid motion equations were exploited to compute the entire region

involving the volume occupied particles. The motion for incompressible flow and particle can be

calculated using the following equation (Eq. 8) included in the force-coupling model because the

movement of particles is able to lead the body forces imposed on the fluid.

𝜌 �����

+ 𝑢 ∙ 𝛻𝑢� = −𝛻𝑝 + 𝜇𝛻�𝑢 + 𝑉� (8)

𝑉� = 𝑉�(𝑥, 𝑡) = ∑ �𝐹(�)(𝑡)∆(�) �𝑥 − 𝑌(�)(𝑡)������ (9)

where p is the pressure (Pa), x is the position vector of solution, Y(n)(t) is the position vector of

particle depending on the time (t), N is the total number of particles, F(n)(t) is the force

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monopole strength equal to the hydrodynamic drag on the nth particle and ∆(n)(x) is the Gaussian

envelope function.

Instead of Dirac delta function that shows the effect of a point singularity, the Gaussian

function smoothly varying function ∆(x-Y(n)) in a numerical scheme was applied in this study and

can be explained by using the length scale (σn) of the nth particle (Maxey and Patel, 2001);

∆�(𝑥) = (2𝜋𝜎��)���exp �− ��

����� (10)

The length scale of the nth particle is associated with the radius (rn) of the nth particle;

𝜎� = ��√�

(11)

The force monopole strength was estimated by the sum of the external force on the

particle and the inertia of the particle.

𝐹(�)(𝑡) = 𝐹(�)��� + 𝐹(�)��� (12)

where 𝐹(�)��� is the external force on the particle and 𝐹(�)��� is the inertia of the particle.

The external force acting on the particle is only the buoyancy force which is able to be

neglected in the case of the flow with high viscosity.

5.2.6.6 Forces on the particles

In a motion of incompressible flow and particles, the particles move through the medium

by virtue of the pressure gradient force and hydrodynamic viscous drag acts between particles

and the medium (Takeda et al., 1994; Hill et al., 2003). In addition, the drag force represents the

additional force on the particles because of the velocity associated with the medium (Manninen

et al., 1996). The force exerting on the particles is affected by the stress tensor term (σ) in Eq. (7);

𝜎 = −𝑝𝐼 + 𝜇[∇𝑢 + (∇𝑢)�] − ��𝜇(∇ ∙ 𝑢)𝐼 (13)

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where I is the identity tensor and T in (𝛻𝑢)� is the transpose of a matrix.

The hydrodynamic force on the particle can be determined by integrating the translational

velocity and mass of particles with the stress tensor over the surfaces of particles (Glowinskin et

al., 1999);

𝐹 = ∮ 𝜎�(�) ∙ 𝑛𝑑𝑆 = 𝑚��(�)

��� (14)

where F is the hydrodynamic force, σp(n) is the surface stress tensor of the nth particle, S is the

surface of particle, m is the mass of particle, and u(n) is the velocity of the nth particle.

If two particles are overlapped during the modeling, the movement of particles becomes

over-constrained in the overlap area (Singh et al., 2003). To avoid this situation, the numerical

solution known as collision model, which imposes a particle-particle repulsive force to ensure

that the distance between particles never becomes too close, was applied in the previous studies

(Glowinski et al., 1999; Singh et al., 2000 and 2003; Wan and Turek, 2007; Galdi et al., 2008).

The modified collision model to exert a short-range repulsive forces to the particles was

exploited in this study as given below (Glowinski et al., 1999);

𝐹�(�)(𝑡) = ∑ �𝐹�(�,�)(𝑡)��������

+ 𝐹�(�)(𝑡) (15)

where FR(n)(t) is the total short-ranged repulsive forces exerted on the nth particle, FP(n,m)(t) and

FW(n)(t) are the short-ranged repulsive forces exerted on the nth particle by the mth particle and by

wall, respectively.

To prevent particles from colliding each other or the walls of the microwave and ohmic

applicator, the particle-particle and the particle-wall repulsive forces were applied (Glowinski et

al., 1999; Wan and Turek, 2007; Galdi et al., 2008);

𝐹�(�,�)(𝑡) = �0

���

(𝑌(�)(𝑡) − 𝑌(�)(𝑡))(𝑟� + 𝑟� + 𝛿 − 𝑑(�,�))��

,𝑑(�,�) > 𝑟� + 𝑟� + 𝛿,𝑑(�,�) ≤ 𝑟� + 𝑟� + 𝛿 (16)

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𝐹�(�)(𝑡) = �0

���

(𝑌(�)(𝑡) − 𝑌(�)(𝑡))(2𝑟� + 𝛿 − 𝑑(�)�)��

,𝑑(�)� > 2𝑟� + 𝛿,𝑑(�)� ≤ 2𝑟� + 𝛿 (17)

where d(n,m)=|Y(n)(t)-Y(n)(t)| is the distance between the centers of mth and nth particles,

d(n)'=|Y(n)(t)-Y(n)'(t)| is the distance between the centers of nth particle and the nth imaginary

particle (Fig. 5.2), δ is the repulsive force range (1.5∆h), ∆h is the local mesh sizes near the

particles, 𝜀� and 𝜀� are small positive stiffness parameters for particle-particle and particle-wall,

and are defined as (∆h)2 and 𝜀�/2, respectively.

Figure 5. 2 The schematic diagram of particle-particle and particle-wall collision model

5.2.6.7 Arbitrary Lagrangian–Eulerian (ALE) moving mesh method

The arbitrary Lagrangian–Eulerian (ALE) moving mesh technique is a finite element

formulation that the computational scheme is transient depending upon time. This moving mesh

method has been frequently employed to describe the motion of particle in fluid flow and to

derive a number of procedures for fluid-structure interaction analysis (Onate et al., 2004; Al

Quddus et al., 2008). In this study, ALE method was used to trace the movement of particles in

fluid flow. With equations (14) to (17), the summations of the forces exerting on the surface of

each particle were calculated by integrating the forces acting on the surfaces of particles and then

it was settled to form the geometric mesh nodes on the surfaces of particles in COMSOL

simulation. The explicit update of computational mesh for the region surrounding particles was

completed until the mesh quality reached 0.6. Based on the previous deformed mesh, the new

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computational geometry with the update of new data was created. By repeating this procedure,

the large deformation of computational mesh could be described with the transient mode state.

5.2.6.8 Simulation strategy

Numerical modeling for the prediction of heating patterns of carrot ball-liquid mixture

treated under individual heating mode (MW and OH) and combination heating mode (MW &

OH) was conducted by finite element codes using COMSOL Multiphysics software (COMSOL

4.1, COMSOL, Inc., Palo Alto, CA). The numerical modeling was performed with COMSOL

Java Application Programming Interface which has an interaction with Java programming

language (Java Platform JDK (Java Development Kit) 7u21). Since the programming language

was especially designed to execute an object oriented programming with data fields, COMSOL

Multiphysics linked with Java interface has been intensively applied to simulate the complicated

movements of fluid flow occupied with particles and the electric fields of microwave and ohmic

because the.

A numerical modeling for thermal behavior and movement of solid-liquid food mixtures

under continuous individual heating mode and combination mode required tremendous

computational time to simultaneously solve the all partial differential equations coupling ALE

moving mesh technique with heat transfer. Therefore, the numerical modeling was performed

with two different strategies for the efficient management of computational time; 1) the electric

field distributions in microwave and ohmic heating were estimated in 3D simulation and 2) the

aforementioned differential equations were solved in 2D simulation. The procedure flowchart

used for simulating the combination heating under continuous flow including particles is shown

in Fig. 5.3

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Figure 5. 3 A flowchart of simulation procedure

Above all, the Maxwell’s and ohmic equations were solved to estimate the electric field

strengths inside the applicator filled with two carrot balls and solution on the stationary state (3D

environment). The cross sectional 2D electric field strength data (Fig. 5.4), which were cropped

perpendicular to the longitudinal direction at the cavity in 3D environment, were imported into

2D simulation part to calculate the heat transfers produced by each heating chamber.

Figure 5. 4 Simulated electric field distributions for (a) microwave and (b) ohmic heating.

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Then, the fluid dynamics were solved to achieve the forces (viscous drag and pressure

forces) exerting on the surfaces of solid particles by simultaneously updating the gradient of

velocity and pressure of carrier medium in 2D simulation. The calculated forces were substituted

in the ordinary differential equations (ODEs) to solve the velocities and displacements of the

solid particles. After the calculation of ODEs, the translations of the solid particles were traced

by using the ALE moving mesh technique. At each time step occurring the mesh deformation

was occurred due to the movements of the particles, the mesh quality and the convergence rates

(0.01) for each physics were checked. If the mesh quality was content with the targeted quality

factor number (0.6), new computational geometry was created based on the previous mesh. The

large displacements of the particles to move through the long tube were traced. Finally, the same

procedures were repeated until the preset time was reached. The partial differential equations to

govern the different physics were solved simultaneously using the transient mode with a linear

solver.

To reduce the computational time and increase the convergence rate, a generalized

minimal residual (GMRES), parallel direct sparse solver (PARDISO), and multi-frontal

massively parallel sparse (MUMPS) solvers were used for electromagnetic waves and general

heat transfer, fluid dynamics, and electric field of ohmic, respectively. The mesh to describe the

movement of the fluid medium with solid particles inside the PTFE tube showed large

deformation with respect to time even though the geometries of the electrodes for ohmic heating

and the cavities for microwave heating were fixed. Therefore, the Identity Pairs technique was

applied to connect the governing physics sharing the interface boundaries such as the wall of the

tube. To solve the Maxwell’s wave equations, the maximum mesh sizes for each sub-domain

were set inner 1/4 of the wavelengths of each sub-domain. To increase the mesh quality and

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minimize the number of mesh, the domains were discretized with unstructured triangular meshes

using advanced front method (AFM) which included fine meshes defined by a maximum

element size on the surfaces of the particles and large meshes allowed to grow larger away from

the particles. As mentioned above, this simulation was separately conducted in 3D and 2D

environment. The continuous domain was divided into discrete elements. The total numbers of

164,960 tetrahedral and 149,265 triangular mesh elements were generated for 3D and 2D

simulations, respectively (Fig. 5.5). It took 30 hours to accomplish the simulation using a sever

level personal computer (Intel® Xeon® CPU [email protected] (2 Processors), G.SKILL RAM

48GB@1,600MHz).

Figure 5. 5 (a) 3D tetrahedral meshes for estimating the electric field strengths of microwave

and ohmic heating, and (b) 2D triangular meshes for anticipating particle movements,

fluid low and temperature distribution

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5.2.6.9 The Assumptions for the simulation

The following assumptions were made during the entire simulation process in order to

analyze the heat transfer and the movements of particles and liquid flow;

1. The carrot ball used in this study is considered as single phase material where salt

diffusion from the carrier medium is limited. Thus, its ionic concentration is assumed to

be self-contained and uniform at any location.

2. The incompressibility and density of carrier medium are to be constant for solving

incompressible fluid flow.

3. All components for microwave heating chamber are perfect electrical conductors and

reflect all of the incident energy.

4. The electrical conductivities and dielectric properties of carrot balls and carrier medium

are temperature dependant.

5. Dielectric heating on the Teflon tube is negligible and Teflon tube is perfectly transparent

to microwave penetration.

6. The mass transfer is negligible and can be ignored.

7. The dominant wave propagation mode of the microwave power port in the microwave

heating system is TE10 mode at 2.45 GHz.

8. The tangential components of the electric and magnetic fields are zero at the wall of

cavity (Etangential and Htangential = 0, Campanone et al., 2012; Geedipalli et al., 2008).

9. The electric field strengths from microwave and ohmic heating power sources are to be

constant.

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5.3 Results and discussion

5.3.1 Electrical conductivities and dielectric properties of carrot and base solution

As similar with the results reported from section 4.3.1, the electrical conductivity of

carrot significantly increased after 57°C. This significant change in the electrical conductivity

could be because of heat induced quality deterioration i.e., starch gelatinization and the

destruction of cell membrane by electroporation (Shim et al., 2010; Lee and Jun, 2011). As

temperature increased, the electrical conductivity of the base solution with 0.5% NaCl

concentration linearly increased. It was obvious that the electrical conductivity of the base

solution having more active ion components was much higher than that of carrot.

Figure 5. 6 Electrical conductivities of the base solution with 0.5% NaCl and carrot

Dielectric properties of the base solution and carrot are shown in Fig. 5.7. Note that

dielectric properties of carrot were calculated from the equation reported by Sipahioglu and

Barringer (2003). The dielectric constant of carrot was slightly lower than that of the base

solution; however, its dielectric loss was higher. Even though the dielectric constants decreased

with an increase in temperature values, the dielectric loss factors consistently increased with

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temperature increase. Dielectric loss factor (ε'') indicates the conversion efficiency of electrical

energy to thermal energy; thus, during individual microwave heating, carrot ball may thermally

lead to the base solution.

Figure 5. 7 Dielectric properties of the base solution base solution with 0.5% NaCl and carrot.

5.3.1 Heating patterns of carrot ball and liquid mixture under different heating modes

Figure 5.5 shows the average temperature values of carrot ball and base solution after

different heating methods. A significant temperature variation between solid and liquid phases

was clearly observed in the individual heating modes. Although only one carrot ball surrounded

by 0.5% NaCl solution was treated under the individual heating mode (MW and OH), the results

obtained from the experiment were quite similar to the results addressed in section 4.3.3.

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Figure 5. 8 Heating patterns of carrot ball-solution mixtures under microwave, ohmic, and

combination heating. (a) 1.3 cm diameter and (b) 1.8 cm diameter

During ohmic heating, the average temperature values of solutions with 1.3 and 1.8 cm

diameter carrot balls were about 10.5 and 14.8 °C, respectively, higher than those of the carrot

balls (Fig. 5.5 (a) and (b)). By increasing the diameter of carrot ball, the temperature variation

between solid particulate and solution increased. In ohmic heating of multiphase foods, it was

noted that larger particle size could lead to more heat transfer resistance from liquid phase to

solid particulates, finally resulting in serious non-uniform temperature distribution in multiphase

foods (Chen et al., 2010). Furthermore, an increase in particulate food size caused the worst case

heating of multiphase foods with leaving particle foods under-processed (Salangke and Sastry,

2007).

On the other hands, the opposite trend with ohmic heating was observed in microwave

heating. Carrot balls having different diameter (1.3 and 1.8 cm) in the base solutions had thermal

leads by about 7.9 and 7.5 °C, respectively (Fig. 5.5 (a) and (b)). The temperature difference

between solid and liquid phases was not substantially changed with an increase in diameter of

particulates. The temperature distribution patterns of different shaped and sized food samples

during microwave heating were experimentally investigated and simulated using the

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computational modeling by a number of researchers (Ramaswamy et al., 1991; Vilayannur et al.,

1998; Campanone and Zarizky, 2005; Hossan et al., 2010). Depending upon the size and shape

of food samples, the cold and hot spots in food sample were observed at different locations;

however, even though the diameter of spherical shaped food increased, a higher concentration of

microwave energy was absorbed in the core of the sample (Rahman, 2007). Coronel and others

(2005) noted that the highest temperature was measured in proximity of the central axis of the

application during continuous flow microwave heating. Therefore, the solid particulate, which

was surrounded by the base solution and might move more closely to the centerline, might

absorb more microwave energy than the base solution (Nguyen et al., 2013).

When the carrot ball and base solution were simultaneously heated by microwave and

ohmic heating methods, the huge temperature difference between those was not found regardless

of diameter and the maximum difference was less than 2.7 °C (Fig. 5.5 (a) and (b)). As similar

with the results in section 4.2.2, the small temperature gap was because carrot ball was treated by

means of microwave penetration and the electrical current heated the base solution faster than

carrot ball. The results from this study supported that the simultaneous microwave and ohmic

combination heating technology could be a promising methods to thermally treat solid-liquid

mixture foods with securing uniform temperature distribution.

5.3.2 Inactivation of E.coli K-12 in carrot balls treated under different heating modes

The microbial log reductions of E. coli K-12 in carrot balls treated under different heating

modes are shown in Fig. 5.6. The inactivation rates of E. coli K12 were different depending upon

heating method.

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The microbial log reductions in carrot balls with different diameter (1.3 and 1.8 cm) were

3.89±0.13 and 3.23±0.18, respectively. This result clearly showed that the principle mechanisms

of microbial inactivation in ohmic hating were thermal in nature (FDA, 2000). When ohmic

heating was applied to inactivate E. coli in homogeneous liquid food, the D values (decimal

reduction time) achieved from the ohmically and uniformly heated samples were much faster

than those calculated from conventional heating (Pereira et al., 2007); however, the significant

temperature variation between solution and carrot ball might result in low microbial log

reductions because carrot ball did not sufficiently receive the heat treatment with leaving a small

portion of the electrical current to go to less conductive particle. During ohmic heating of solid-

liquid mixture, the worst case particle that heated more sluggish than normal particles and

solution would take longer time to meet the target lethality (Kamonpatana et al., 2013).

Furthermore, the inactivation rate might be affected by the increase in diameter affected. Even

though Escherichia coli strains are less sensitive to heat than other foodborne pathogens such as

Clostridium botulinum, the heat treatment time based on theoretical background of residence

time distribution was not enough to eliminate E. coli K-12 in carrot balls. Another possible factor

to consider this result was the lack of conductive heat transfer from the solution to carrot ball that

could lead to lowest heating rate being in the solution parallel to the inclusion particle (Salengke

and Sastry, 2007).

Microwave heating could give rise to 4.21±0.26 and 4.06±0.45 log reductions in carrot

balls (1.3 and 1.8 cm Φ, respectively). By contrast to the result from ohmic heating, similar

reduction rate was obtained regardless of particle size. However, microwave heating could not

meet the target lethality corresponding to 5 log microbial reduction that is the minimum

requirement for the pasteurization. Although the concentrated microwave energy can be

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absorbed inside solid particles that have a relatively small portion in solid-liquid mixture foods,

short microwave treatment could not completely eliminate foods pathogens the mixture foods

(Apostolou et al., 2005). Microwave radiation might cause the morphological change in the

cellular membrane of E. coli; however, this effect appeared to temporary because it was

validated using scanning electron microscopy (SEM) analysis that the shape of the cell was

recovered within 10 min after microwave exposure (Shamis et al., 2011). Moreover, when potato

omelet inoculated with Salmonella Enteritidis was pasteurized using microwave heating, there

was not a substantial change in the bacteria population up to 30s treatment at 300W and 450W,

causing microbial reductions lower than 0.5; while longer treatment time than 40s at 800W could

cause 4.8 log reduction (Valero et al., 2014). Hamoud-Agha and others (2013) reported that non-

uniform inactivation in the homogeneous sample could be resulted from the uneven temperature

distribution and the inactivation efficiency was entirely different depending on locations within

the sample.

However, reductions higher than 5 log were achieved for the particulates treated under

the microwave and ohmic combination heating (5.18 ±0.22 and 5.04 ±0.19 in 1.3 and 1.8 cm Φ,

respectively). Simultaneous microwave and ohmic combination heating seems to have a

synergistic effect on inactivation of E. coli K-12 in carrot balls because strong microwave

penetration might devastate the bacteria invaded the core of the particulate and ohmic current

was probably able to treat the entire surface of particulate. A thermally uniform and sufficient

treatment for solid-liquid food mixture under microwave and ohmic combination heating

technology could improve the microbial lethality in solid particles. In addition, the combination

heating technology showed the potential to expand the capability for sterilization process of

multiphase foods.

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Figure 5. 9 Log reductions of E. coli K-12 in carrot balls after treatment with ohmic heating,

microwave, and the combination heating. (a) 1.3 cm diameter and (b) 1.8 cm diameter

5.3.3 Code validation

To validate the force coupling method code developed in this study, a well-known test in

which a spherical particle was located in the center of a cylindrical tube was simulated. There

were the other conditions that the diameter ratio of the particle and tube was 0.1, the length of the

tube was twice longer than the diameter of the tube and the hydrodynamic flow was fully

developed at the inlet. The particle Reynolds number and drag coefficient of a particle were

defined as follows.

μ

DρU tP

0Re = (18)

22

0

2trπρU

FC DD = (19)

where Rep is the particle Reynolds number, Dt is the diameter of the tube, CD is the drag

coefficient of the particle, FD is the drag force and rt is the radius of tube.

The detailed procedure to get the drag force under the hydrodynamic state combined

with the FCM code followed the method explained by Dance and Maxey (2003). The drag

coefficients obtained from the code developed in this study were compared with the other

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published data as shown in Table 5.1 and the results showed a good agreement within an error

of 6%.

Table 5. 2 Comparison of the drag coefficients by the code and published data

Case Rep = 10 Rep = 100 Etc.

Present work 4.13 1.05

Published data 1 4.02 1.06 Zhu et al., 2008

Published data 2 4.26 1.11 Clift et al., 1978

5.3.4 Hydrodynamic field

The base solution was prepared using 1.5% of CMC which made the carrier medium high

viscous. The viscosity values at 20 and 90°C were 0.03 and 0.36 Pa·s, respectively. The

COMSOL flow condition to solve incompressible fluid dynamics was laminar fluid condition

(Reynolds number = 8.38) due to the slow inlet velocity (0.01 m/s). The hydrodynamic flow of

the solid-liquid mixture was fully developed in 2 s because the solution was viscous enough to

drive the whole mixture to move in a short time. A carrot ball, which flew into the combination

heater first, was denoted as particle A (shown in Fig. 5.7). In that order, the next carrot ball was

particles B.

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Figure 5. 10 Velocity distributions of three particles with a carrier medium in the microwave and

ohmic combination heater

When particles passed through the first microwave and ohmic heating chamber at 20s, the

moving path of particles A and B was little toward left-side of central axis because the

hydrodynamic forces of fluid flow affected the particle movements. At 30s, the hydrodynamic

wake observed between Particles influenced the moving paths of Particle A and B. The distance

between Particles A and B was gradually increased from 40 s. As time increased, strong and

widespread hydrodynamic forces were consistently formed between the particles and the right-

side wall of the applicator; however, the movement of particle A were not substantially

influenced by those. On the other hand, the movement of particle B was impacted by the strong

hydrodynamic wake generated by the presence of particle A. The longest distance between

Particles A and B was observed when Particle A arrived at the end of the applicator. The forced

coupling method, which imposes a particle-particle repulsive force to ensure that the distance

between particles never becomes too close, was affordable to determine the orientations of solid

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particles in continuous flow system.

5.3.5 Electric field and temperature distributions

The electric field strength of microwave (shown in Fig. 5.4) was concentrated at the

center of the applicator; however, the intensity gradually decreased from the center (5.618 kV/m)

to outside (2.245 kV/m). The maximum microwave power intensity was found at the areas

adjacent to inlet and outlet of the applicator. In addition, the intensity inside carrot balls was not

different from the outside intensity. It was obvious that temperature values of particles were

increased faster than those of solution while particles traveled the combination applicator. It

might be because the moving paths particles were not strayed out of the central axis of the

applicator. (Fig. 5.8).

In ohmic heating, the electric field distribution inside the applicator was relatively

uniform (Fig. 5.4). It appears that the field strengths inside particles were higher than solution.

Moreover, it was evidenced that the electric field strengths adjacent to the surfaces of particles

were much lower than the other areas. The localized field overshoots were observed at both side

edges of the electrodes; however, this phenomenon could be negligible because it was occurred

in very small area and the overall performance of continuous flow system could not be

influenced by such field overshoots.

The maximum temperatures of either solid or liquid phase for ohmic, microwave and

combination heating were targeted at 90°C. The significant temperature differences between

particles during individual heating method (MW or OH) were found (Fig. 5.8). The experimental

temperature values and simulated temperature values of carrot balls and the base solution are

given in Table. 5.3.

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Table 5. 3 The comparison between the experimental temperature values and the simulated temperature values of carrot balls and solution

Heating method

Experiment (°C) Simulation (°C) Carrot ball

(1.3 cm in Φ) Solution Carrot ball (1.3 cm in Φ) Solution

Microwave 90.60 ± 1.97a 82.72 ± 0.93 b 87.20 80.45 Ohmic heating 78.53 ± 0.97 a1 89.01 ± 1.24 b1 82.52 92.12 Combination 88.26 ± 2.37 a2 89.79 ± 2.58 a2 87.83 90.69

Even though the electric field strengths near the boundary surfaces of particles were

much lower than the other areas inside applicator during ohmic heating process, the simulated

data showed that the temperature values of the solution were higher than those of inner particles.

The temperature values observed near the surfaces of the particles were similar to those of the

solution. It should be because of the limited heat conduction from the solution to the core of

particle in the continuous flow system. The simulation for continuous ohmic heating validated

that the difference between electrical conductivities of carrot and base solution could result in

non-uniform temperature distribution in multiphase foods.

By contrast to ohmic heating, the particles thermally led to solution during microwave

heating. Although the electric filed strengths in particles and solution were fairly similar, the

microwave power could be absorbed in solid particles that have substantially lower volume than

solution. In addition, uneven temperature distribution near particles was observed. Since the

dielectric loss (ε") of carrot was higher than that of solution, the more microwave power could be

absorbed in the particles.

In combination heating, the simulated temperature values of particles and solution were

not significantly different and solution temperature was 2.86 °C higher than temperatures of

particles. It was because the sufficient electric current and microwave power could

simultaneously treat particles and solution with improved thermal uniformity. It was clearly

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apparent that the microwave and ohmic combination heating was efficient for uniform heating of

both liquid and particulates. The overall simulated results were in good agreement with the

experimental results addressed in the section 5.3.1.

Figure 5. 11 Simulated temperature distributions of solid liquid mixture under different heating

methods

5.4 Conclusion

A simultaneous microwave ohmic combination heater was tested to inactivate E. coli K-

12 in carrot balls surrounded by high electrical conductive solution. The log reductions (5.18

±0.22 and 5.04 ±0.19) of E. coli K-12 in carrot balls with 1.3 and 1.8 cm diameter treated under

the combination heating was obtained. A synergistic effect of microwave and ohmic combination

could improve the microbial lethality with the ensured thermal uniformity. It was presumed that

microwave could effectively penetrate into the core of solid particle and the entire surface of

particle could be treated by ohmic current. This finding suggested that a microwave and ohmic

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combination heater could provide an effective and simplistic pasteurization process of

multiphase foods with improved heating uniformity, nutritional quality, and microbial lethality.

Governing equations for estimating the electric field strengths from microwave and

ohmic heating, ALE moving mesh methods, and forced coupling method were successfully

coupled to predict temperature distribution in multiphase foods and the movements of particles

and fluid flow. The numerical modeling based FEM codes could solve all partial differential

equations associated with heat transfer in the microwave and ohmic combination heating. In

addition, the separate simulation strategy could efficiently manage computational time in 3D and

2D environment. The simulation for the combination heating could highlight uniform

temperature distribution in solid-liquid mixture foods. The predicted temperature values of

carrot balls and solution were closely matched to the experimental data with the maximum

prediction error of 5%. The numerical model for prediction of the detailed heating patterns of

solid-liquid mixture foods under the microwave and ohmic combination heating can be

implemented to design commercial scale combination heater with ensured temperature similarity

between solid particles and liquid.

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CHAPTER 6

FUTURE WORKS

This study was conducted to explore the potential of ohmic and microwave combination

technology for thermal processing of multiphase foods consisted with solid particle and liquid

having different electrical conductivities. The results reported within this study have indicated

that the combination technology could contribute to minimize thermal lag between solid

particulate and liquid without pretreatment step. A synergistic effect of microwave and ohmic

combination heating technology could improve the microbial lethality in solid-liquid mixture

foods. It was presumed that microwave and strong electrical current could effectively access and

damage bacteria inoculated in core and crust of solid particles, respectively. Furthermore, the

continuous flow microwave and ohmic combination heating model was successfully validated by

the designed experimental setup and model solid-liquid mixture foods.

However, when electrical conductivity and dielectric properties of solid particulates and

liquid were so different (solution with 2% salt concentration), the combination heating was not

capable to achieve thermal similarity between solid particles and liquid and its effectiveness on

thermal uniformity would be questionable. The clear inactivation mechanism and the germicidal

effect of microwave and ohmic combination heating technology should be validated in order to

extend the practical application of combination heating technology into commercial sites for

processing of food products including particulates (i.e. chunky-beef soup and fruit based

desserts). In addition, the modeling work for the heating patterns and the movements of

multiphase foods treated by the combination heating in 3D environment is necessary because the

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flow regime with moving particle orientation inside the field strength distribution is crucial and

can be more accurately interpreted in 3D coordination.

Therefore, some of key points, which can assist better understanding of the mechanism

and the precise control of microwave and ohmic combination heating technology, should be

considered for future studies as listed in brevity below.

1. To efficiently process multiphase foods without pretreatment step under the combination

heating, it is essential to build a database for temperature dependant electrical and

dielectric properties of food materials that are main ingredients of solid-liquid mixture

foods (such as carrot, potato, beef, and solution at different range of salt concentration).

The predictive equations for those properties can be established using the database

empirically measured and the published data from previous studies. Consequentially, the

equations will be helpful to design the protocol recipes to manipulate the mixing ratios of

individual microwave and ohmic heating resources.

2. Recently, many types of microbial indicators and methods that can be exploited for

microbial validation in various thermal processing have been developed depending on

target foodborne pathogens and process. However, new type of indicator, which both

microwave and electrical current can penetrate and pass through, should be invented for

exploring the germicidal effect of the combination heating on target pathogen

(Escherichia coli or Bacillus strains). The ball shaped bioindicator will be fabricated

using silicone rubber (polydimethylsiloxane, PDMS) mixed with carbon black. In order

to make the indicator having similar electrical conductivities with solid particle foods,

the different concentration of carbon power will be employed. The bioindicator will be

filled with bacterial suspension and then applied in the microbial validation under the

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combination heating technology. Furthermore, radio frequency identification (RFID)

tags will be used to monitor residence time distribution (RTD) of the fastest or slowest

moving particle in the combination heater.

3. Sterilization is necessary for the complete elimination of foodborne pathogens in food

products. Therefore, key parameters (microwave power supply, the diameter of

applicator, and holding tube) needed for scaling up of current combination heating unit

to industrial sterilization capacities should be taken into consideration. In order to obtain

higher production rates that can guarantee uniform thermal treatment for complex foods,

the magnetron operating at 2.45 GHz should be replaced with that at 915 MHz which has

longer wavelength (32.79 cm) closely associated with penetration depth into solid

particle. A pressure regulator (REG) connected to a compressed air tank has to be

installed in the combination heater to achieve the commercially required temperature

(121 °C). In addition, holding tube providing sufficient heat treatment for the slowest

moving particle will be included in the heater to ensure sterility of solid-liquid mixture

foods.

4. For escalating the scope and accuracy of the computation, the dynamic moving mesh

methods implying the rotating of particulate in the combination heating will be

introduced in new 3D modeling work. A new model will be extended to solve 3D

incompressible Navier-Stoke equations and to determine structure of fluid wake pattern

in the combination heater. The particles concentration and orientation in a continuous

flow system will be interpreted in the new 3D model.

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APPENDIX A

NUMERICAL MODELING IN COMSOL MULTYPHYSICS

The purpose of Appendix A is to describe the procedures of numerical modeling in

COMSOL Multiphysics 4.1. The electric field distributions in the microwave and ohmic

combination heater were computed in a stationary, frequency-domain electromagnetic and

electric current analyses. In addition, it was illustrated how fluid flow and solid particle could

deform computational structures during the simulation and how to solve for the flow and particle

movement in a continuously deforming geometry using the arbitrary Lagrangian-Eulerian (ALE)

technique. The ALE method can treat the dynamics of the deforming geometry and the moving

boundaries with a moving grid. The geometry of the microwave and ohmic combination heater

was drawn using 3D AutoCAD software.

In this appendix, the procedures for the simulation of electric field distribution in

microwave heating chamber and the simple example of ALE technique were handled. Clarify

that the description style for the procedure of numerical modeling followed the format of

COMSOL Multiphysics users guide.

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Modeling Instructions for the electric field distribution in microwave heating 1. MODEL WIZARD

a) In the Add physics tree, select Radio Frequency and choose Electromagnetic Waves,

Frequency Domain

b) In the Studies subsection, select Preset Studies and choose Stationary

2. GLOBAL DEFINITIONS

a) A set of parameters for creating geometry is usually defined in Parameters which is a

submenu of Global Definition

b) However, all geometry in this study was drawn using 3D AutoCAD. Therefore, it was not

necessary to define all parameters for creating geometry

3. GEOMETRY

a) In the Model Builder, under Model 1 right-click Geometry 1 and choose Import.

b) Under the Import section, click Browse and navigate ACIS file (*.sat) which is converted

from 3D AutoCAD file

c) Click Import as shown in Fig. 1

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Figure 1. Geometry of microwave heating chamber

4. MATERIALS

a) In the Model Builder, under Model 1 right-click Materials and choose open Material

Browser

b) In the Material Browser, select Built-In → Air and Water, liquid

c) Right-click and choose Add Material to Model from the menu

d) Under Model 1 → Materials click Air

e) In Geometric Entity Selection, choose Domain and in Selection, select the Domains for

microwave heating chamber (Fig. 2)

f) Under Model 1 → Materials click Water, liquid

g) In Geometric Entity Selection, choose Domain and in Selection, select the Domains for

Teflon tube

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Figure 2. Material selections in the geometry of microwave heating chamber

5. ELECTROMAGNETIC WAVES, FREQUENCY DOMAIN

a) In Electromagnetic Waves, Frequency setting window, select All domains for microwave

heating chamber and Teflon tube from Domain Selection list

b) Under Equation, choose User defined from the Frequency

c) Type 2.45 [GHz] in the f edit field (Depending on the operating frequency of magnetron, 915

MHz or 2.45 GHz can be typed)

5.1 Wave Equation, Electric 1

a) In the Model Builder, under Model1 right-click Electromagnetic Waves, Frequency and

choose Wave Equation, Electric 1

b) In the Wave Equation, Electric settings window, under Domain Selection list, select All

domains for microwave heating chamber and Teflon tube

5.2 Perfect Electric Conductor 1

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a) In the Model Builder, under Model1 right-click Electromagnetic Waves, Frequency and

choose Perfect Electric Conductor 1

b) In the Perfect Electric Conductor settings window, under Boundary Selection list, choose

All boundaries except for the boundaries of Teflon tube

5.3 Perfect Electric Conductor 1

a) In the Model Builder, under Model1 right-click Electromagnetic Waves, Frequency and

choose Initial Values 1

b) In the Initial Values settings window, under Domain Selection list, choose All domains for

microwave heating chamber and Teflon tube

Figure 3. The selection of the domain for microwave power source

5.4 Port 1

a) In the Model Builder, under Model1 right-click Electromagnetic Waves, Frequency and

choose the boundary condition Port

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b) In the Initial Values settings window, under Boundary Selection list, choose the domain

for microwave power source (magnetron) as shown in Fig. 3

c) Under Port Properties section, choose On from the Wave excitation at this port

d) Under Port input power, type 1000 in the Pin edit field (Depending on the power of

magnetron, the number can be various)

e) Under Port Mode Settings, specify E0 vector in Electric field

f) Type E0 vectors as

0 x

cos(pi*(x-0.00[cm])/dg[cm])

[V/m] y

0 z

(dg: Wave guide depth (9.53 cm) is equal to the width of WR430 waveguide)

g) Under Propagation constant, type 2*pi/c_const*sqrt((2.45 [GHz])^2-c_const^2/(4*dg^2)) in

β edit field

(c_const: the speed of light (2.998 × 108 m/s))

6. MESH

a) Under Model 1 right-click Mesh 1 and choose Free Tetrahedral

6.1 Size 1

a) In the Geometric Entity Selection setting window section, choose Domain in Geometric

entity level and select the domains for microwave heating chamber in Selection list

b) In Element Size section, choose General physics from Calibrate for and click Custom

button

c) In Element Size Parameters section, click the Maximum element size check box and type

0.0314 in the associated edit field

(In this study, the mesh element size was limited smaller than π (3.14 cm))

d) Click the Build All button (Fig. 4)

6.2 Size 2

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a) In the Geometric Entity Selection setting window section, choose Domain in Geometric

entity level and select the domains for Teflon tube in Selection list

b) In Element Size section, choose General physics from Calibrate for and click Custom

button

c) In Element Size Parameters section, click the Maximum element size check box and type

0.0315/sqrt(80) in the associated edit field

d) Click the Build All button

7. STUDY

a) In the Model Builder window, under Study 1 click Step 1: Stationary

b) Right-click Study 1 and choose Compute

8. RESULTS

a) In the Model Builder window, under Results click Electric field

b) Right-click Electric field and choose Slice 1

c) In Plot settings window, under Plane Data, select Plane as zx-planes as shown in Fig. 5

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Figure 4. The creation of computational mesh for microwave heating chamber

Figure 5. The simulated electric field distribution in microwave heating chamber

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The example of the arbitrary Lagrangian-Eulerian (ALE) technique After the electric field distributions in microwave and ohmic heating were analyzed in 3D simulation, the estimated electric field strengths were adopted in 2D simulation to solve differential equations for fluid dynamics, forced coupling methods, and the movement of particles in the combination heater. This example demonstrates the modeling particle and fluid flow interaction coupled with heat transfer from microwave and ohmic heating in COMSOL Multiphysics. In addition, it addresses how the movements of particles and fluid flow are predicted under the microwave and ohmic combination heating method by using the arbitrary Lagrangian-Eulerian (ALE) technique. 1. MODEL WIZARD

a) In the Add physics tree, select Radio Frequency → Electromagnetic Waves, Frequency

Domain (for microwave heating), AC/DC → Electric Currents (for ohmic heating), Fluid

Flow → Single-Phase Flow → Creeping Flow (for Stokes flow), Heat Transfer → Heat

Transfer in Solids (for heat transfer in solid particulate foods), and Mathematics → Deformed

Mesh → Moving Mesh (for ALE technique),

b) In the Studies subsection, select Preset Studies and choose Time Dependent

2. GEOMETRY

a) In the Model Builder, under Model 1 right-click Geometry 1 and choose Import.

b) Under the Import section, click Browse and navigate ACIS file (*.sat) for the geometry of

the microwave and ohmic combination heater drawn in two-dimensional environment

c) Click Import as shown in Fig. 6

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Figure 6. Geometry of the microwave and ohmic combination heater drawn in 2D environment

3. MATERIALS

a) In the Model Builder, under Model 1 right-click Materials and choose open Material

Browser

b) In the Material Browser, select Built-In → Air, Titanium beta-21S, Water, liquid, and

Water, liquid (2)

c) Right-click and choose Add Material to Model from the menu

d)Under Model 1 → Materials click Water, liquid (2)

f) In Material settings window, change Property of Water liquid (2) to Property of Carrot (these

properties were taken from the previous studies) under Material Contents for Water liquid (2)

g) From this step, follow same steps d),e), f), and g) for Materials in Modeling Instruction for

the electric field distribution in microwave heating

4. ELECTROMAGNETIC WAVES, FREQUENCY DOMAIN

a) Follow same steps for Electromagnetic waves, frequency domain in Modeling Instruction for

the electric field distribution in microwave heating

A

A

B

B

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5. CREEPING FLOW

a) In the Model Builder window, click Model 1 → Creeping Flow

b) Under Creeping Flow settings window, choose the domain for liquid flow from Domain

Selection list

c) Under the Physical Model section, select Incompressible flow from the Compressibility list

5.1 Fluid properties 1 and Initial Values 1

a) Right-click Creeping Flow and choose the Fluid properties and Initial Values 1

b) In Fluid properties and Initial Values 1settings windows, choose the domain for liquid

flow from Domain Selection list

5.2 Inlet 1

a) Right-click Creeping Flow and choose the Inlet 1

b) Under Inlet settings window, choose only the boundary for Inlet from Boundary Selection

list

c) Select velocity from Boundary Conditions

d) Click the check box for Numerical inflow velocity under Velocity

e) Type the velocity corresponding to flow rate in the U0 edit field

5.3 Walls

a) Right-click Creeping Flow and choose the Wall

b) Under Wall settings window, choose the boundaries for the microwave and ohmic

applicator (Teflon tube) from Boundary Selection list

5.4 Outlet 1

a) Right-click Creeping Flow and choose the Outlet 1

b) Select only the boundary for Outlet from Boundary Selection list

6. HEAT TRANSFER IN SOLID

a) In the Model Builder window, click Model 1 → Heat Transfer in Solids, Heat Transfer in

Fluids, and Heat Sources

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b) Under Heat Transfer in Solids settings window, choose the domains for particulate foods

from Domain Selection list

c) Under Heat Transfer in Fluids settings window, choose the domains for liquid flow from

Domain Selection list

d) Under Heat Sources settings window, choose the domains for heat source (Domains for

microwave and ohmic heating) from Domain Selection list

7. ELECTRIC CURRENTS

a) In Electric Currents setting window, select the domains for the electrodes, the microwave

and ohmic applicator (Teflon tube), liquid flow, and particulate foods from Domain Selection

list

7.1 Current Conservation 1 and Initial Values 1

a) Right-click Electric Currents and choose Current Conservation 1 and Initial Values 1

b) In the Current Conservation 1 and Initial Values 1 settings window, choose the domains

for the electrodes, Teflon tube, liquid flow, and particulate foods from Domain Selection list

c) In Initial Values 1 settings window, type 0 in the V edit field (Electric potential section)

7.2 Electric Insulation 1

a) Right-click Electric Currents and choose Electric Insulation 1

b) In the Electric Insulation 1 settings window, choose only the boundaries for Teflon tube

from Boundary Selection list

7.3 Electric Insulation 1

a) Right-click Electric Currents and choose Electric Insulation 1

b) In the Electric Insulation 1 settings window, choose only the boundaries for Teflon tube

from Boundary Selection list

7.4 Electric Potential 1

a) Right-click Electric Currents and choose Electric Potential 1

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b) In the Electric Potential 1 settings window, choose only the boundaries for upper electrodes

from Boundary Selection list (Circle A in Fig. 1)

c) Under Electric Potential, type the applied ohmic voltage in V0 edit field (Electric Potential

Section).

7.4 Ground 1

a) Right-click Electric Currents and choose Ground 1

b) In the Electric Potential 1 settings window, choose only the boundaries for bottom

electrodes from Boundary Selection list (Circle B in Fig. 1)

8. MOVING MESH

a) Under Model 1, right-click Moving Mesh and choose Fixed Mesh 1

b) In Fixed Mesh 1 setting windows, choose the domains for the electrodes, Teflon tube, and

the microwave power sources from Domain Selection list

c) Right-click Moving Mesh and choose Prescribed Mesh Displacements

d) In Prescribed Mesh Displacements setting windows, choose the domains for liquid flow

and particulate foods from Domain Selection list

e) Right-click Moving Mesh and choose Prescribed Mesh Velocities

f) In Prescribed Mesh Velocities setting windows, choose only the domains for particulate

foods from Domain Selection list

g) Under Prescribed Mesh Velocity section, click the check boxes for Prescribed x velocity

and Prescribed y velocity, and type velocity equations in Vx and Vy edit fields

9. MESHES

a) Under Model 1, right-click Meshes and choose Deformed Configurations

b) Under Deformed Configurations (1~3) setting windows, choose only the domains for

particulate foods from Domain Selection list (Moving mesh)

c) Under Deformed Configurations (4~13) setting windows, choose the domains for liquid flow,

Teflon tube, the electrodes, and the microwave power sources from Domain Selection list

(Simultaneously Deformed mesh) as shown in Fig. 7

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10. STUDY

a) In the Model Builder window, under Study 1 click Step 1: Time-dependant

b) Right-click Study 1 and choose Compute

11. RESULTS

a) In the Model Builder window, under Results click Electric fields or Velocity or Pressure or

Temperature or Electric Potentials

b) Right-click velocity and choose Surface as shown in Fig. 8

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Figure 7. The creation of computational deformed mesh (moving mesh) for the movements of

liquid flow and particulate foods in the ohmic and microwave combination heater

Figure 8. The simulated velocity magnitude of fluid flow and particulate foods in the microwave

and ohmic combination heater

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APPENDIX B

SUMMARY OF THE MOST IMPORTANT SIGNS AND SYMBOLS

A Area (m2) a Width of rectangular waveguide or

Diameter of cylindrical cavity (m)

b Height of rectangular waveguide (m) C Speed of light (2.998 × 108 m/s)

CD Drag coefficient of the particle Cp Specific heat (J/kgK)

Cs Salt concentration (%) d Length of rectangular waveguide or

Height of cylindrical cavity (m)

Dt Diameter of the tube E Electric field (V/m)

f Frequency (Hz) F Hydrodynamic force (N)

F(n)(t)

The force monopole strength equal to

the hydrodynamic drag on the nth

particle

fc Cutoff frequency (Hz)

FD Drag force Fp(n,m)(t)

The short-ranged repulsive forces

exerted on the nth particle by mth

particle

fr Resonant frequency (Hz) FR(n)(t) The total short-ranged repulsive

forces exerted on the nth particle

FW(n)(t) The short-ranged repulsive forces

exerted on the nth particle by wall H Magnetic field (A/m)

I Electrical current (A) I Identity tensor

k Thermal conductivity (W/m∙K) k Wave number

L Distance between the electrodes (m) m, n

Numbers of half wavelength

variations of fields in the horizontal

and longitudinal directions of the

rectangular waveguide

Mf Mass fraction (%) N The total number of particles

p Pressure (Pa) Pv Microwave power density(W/m2)

Q Quality factor R Electrical resistance (Ω)

Rep Particle Reynolds number rn Radius of the nth particle

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rt Radius of tube S Siemens (1/R)

S The surface of particle (m2) s11 Reflection coefficient

Sp Particle size (m) T Temperature (K)

T Transpose of a matrix t time (s)

U Internal energy (J) u Velocity (m/s)

u(n) The velocity of the nth particle U0 Inlet velocity (m/s)

V Voltage (V) Vf Volume force (N/m3)

x The position vector of solution x,y,z Coordinates in the rectangular

waveguide and cylindrical cavity

Y(n)(t) The position vector of particle Z0 Characteristic impedance (Ω)

ZTE Wave impedance for TE mode (Ω) β Propagation constant

δ Repulsive force range ε Dielectric constant (F/m)

ε" Dielectric loss (J/s) ε0 Dielectric constant of free space

(8.854 × 10-12 F/m)

εp Stiffness parameter for particle-

particle εr Relative dielectric constant (F/m)

εw Stiffness parameter for particle-wall η Intrinsic impedance (Ω)

λ Electrical conductivity (S/m) λ Wavelength (m)

λg Guide wavelength (m) μ Dynamic viscosity (cP: 10-3 kg/m∙s)

μ Permeability (H/m) μ0 Permeability of free space (1.25664

× 10-7 H/m)

ρ Density (kg/m3) σ Electrical conductivity (S/m)

σ Stress tensor (N/m2) σn Length scale of nth particle

σp(n)

Surface stress tensor of the nth

particle ω Angular velocity (rad/s)

∆ (x) Gaussian envelope function ∆h Mesh size