11
metals Article The 2D Finite Element Microstructure Evaluation of V-Shaped Arc Welding of AISI 1045 Steel Omer Eyercioglu 1, *, Ahmed Samir Anwar 2 , Kursat Gov 3 and Necip Fazil Yilmaz 4 1 Department of Mechanical Engineering, Gaziantep University, Gaziantep 27310, Turkey 2 Department of Mechanical Engineering, Salahaddin University, Erbil 44001, Iraq; [email protected] 3 Department of Aeronautics and Astronautics Engineering, Gaziantep University, Gaziantep 27310, Turkey; [email protected] 4 Department of Mechanical Engineering, Gaziantep University, Gaziantep 27310, Turkey; [email protected] * Correspondence: [email protected]; Tel.: +90-342-3601200 Academic Editors: Halil Ibrahim Kurt, Adem Kurt and Necip Fazil Yilmaz Received: 28 November 2016; Accepted: 1 February 2017; Published: 3 February 2017 Abstract: In the present study, V-shaped arc welding of the AISI 1045 steel is modeled by using 2D Finite Element Model (FEM). The temperature distribution, microstructure, grain growth, and the hardness of the heat-affected zone (HAZ) of the welding are simulated. The experimental work is carried out to validate the FE model. The very close agreement between the simulation and experimental results show that the FE model is very effective for predicting the microstructure, the phase transformation, the grain growth and the hardness. The effect of preheat temperature on the martensite formation is analysed, and it is shown that 225 C preheating completely eliminates the martensite formations for the 12 mm thick plate. Keywords: arc welding; AISI 1045 steel; DEFORM™ FE; pre-heating; HAZ; microstructure 1. Introduction AISI 1045 steel is a medium carbon steel that is used for a wide range of engineering applications such as structural works, machine parts, gears studs, axels, cold extrude, etc. Thus, in most cases, parts are welded together to form permanent joints, but, unfortunately, due to its carbon content, the martensite phase is liable to form in the heat affected zone (HAZ) and may cause brittle fracture of the joint. A lot of researchers have explored the theoretical and experimental works to conclude the effects of welding parameters (the welding process type that was employed, welding current, voltage, and the arc travelling speed, etc.) on the quality of the weldment. Modelling and simulation is becoming very useful in welding analysis and is preferred for reducing cost and time consumption of experiments [1]. Because of the complexity of the problem, the experimental work is required at a minimum to validate the simulation results. By the progress of the software technology now, it is possible to use numerical techniques like the Finite Element Method (FEM). Sattari-Far and Farahani have used FEM to analyze the thermo mechanical behavior and residual stress in butt welded pipes of 6 and 10 mm thickness of different groove shapes. They stated that welding parameter has a significant effect on the magnitude and distribution of the residual stress in butt weld pipes [2]. Barsoum and Lundbäck studied two- and three-dimensional welding simulations by using MSC-Marc and ANSYS finite element packages for the T-type fillet weld. They concluded that the prediction of the residual stress on the 2D package shows suitable and good agreement for the welding process [3]. Tsai et al. presented numerical modelling for analysis of the heat treatment on the properties of the magnesium alloy in Tungsten inert gas (TIG) welding. They found that increasing the Metals 2017, 7, 41; doi:10.3390/met7020041 www.mdpi.com/journal/metals

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Page 1: The 2D Finite Element Microstructure Evaluation of V-Shaped ......metals Article The 2D Finite Element Microstructure Evaluation of V-Shaped Arc Welding of AISI 1045 Steel Omer Eyercioglu

metals

Article

The 2D Finite Element Microstructure Evaluation ofV-Shaped Arc Welding of AISI 1045 Steel

Omer Eyercioglu 1,*, Ahmed Samir Anwar 2, Kursat Gov 3 and Necip Fazil Yilmaz 4

1 Department of Mechanical Engineering, Gaziantep University, Gaziantep 27310, Turkey2 Department of Mechanical Engineering, Salahaddin University, Erbil 44001, Iraq; [email protected] Department of Aeronautics and Astronautics Engineering, Gaziantep University, Gaziantep 27310, Turkey;

[email protected] Department of Mechanical Engineering, Gaziantep University, Gaziantep 27310, Turkey;

[email protected]* Correspondence: [email protected]; Tel.: +90-342-3601200

Academic Editors: Halil Ibrahim Kurt, Adem Kurt and Necip Fazil YilmazReceived: 28 November 2016; Accepted: 1 February 2017; Published: 3 February 2017

Abstract: In the present study, V-shaped arc welding of the AISI 1045 steel is modeled by using 2DFinite Element Model (FEM). The temperature distribution, microstructure, grain growth, and thehardness of the heat-affected zone (HAZ) of the welding are simulated. The experimental workis carried out to validate the FE model. The very close agreement between the simulation andexperimental results show that the FE model is very effective for predicting the microstructure,the phase transformation, the grain growth and the hardness. The effect of preheat temperature onthe martensite formation is analysed, and it is shown that 225 ◦C preheating completely eliminatesthe martensite formations for the 12 mm thick plate.

Keywords: arc welding; AISI 1045 steel; DEFORM™ FE; pre-heating; HAZ; microstructure

1. Introduction

AISI 1045 steel is a medium carbon steel that is used for a wide range of engineering applicationssuch as structural works, machine parts, gears studs, axels, cold extrude, etc. Thus, in most cases,parts are welded together to form permanent joints, but, unfortunately, due to its carbon content,the martensite phase is liable to form in the heat affected zone (HAZ) and may cause brittle fracture ofthe joint.

A lot of researchers have explored the theoretical and experimental works to conclude the effectsof welding parameters (the welding process type that was employed, welding current, voltage, and thearc travelling speed, etc.) on the quality of the weldment. Modelling and simulation is becoming veryuseful in welding analysis and is preferred for reducing cost and time consumption of experiments [1].Because of the complexity of the problem, the experimental work is required at a minimum to validatethe simulation results. By the progress of the software technology now, it is possible to use numericaltechniques like the Finite Element Method (FEM). Sattari-Far and Farahani have used FEM to analyzethe thermo mechanical behavior and residual stress in butt welded pipes of 6 and 10 mm thickness ofdifferent groove shapes. They stated that welding parameter has a significant effect on the magnitudeand distribution of the residual stress in butt weld pipes [2].

Barsoum and Lundbäck studied two- and three-dimensional welding simulations by usingMSC-Marc and ANSYS finite element packages for the T-type fillet weld. They concluded that theprediction of the residual stress on the 2D package shows suitable and good agreement for the weldingprocess [3]. Tsai et al. presented numerical modelling for analysis of the heat treatment on theproperties of the magnesium alloy in Tungsten inert gas (TIG) welding. They found that increasing the

Metals 2017, 7, 41; doi:10.3390/met7020041 www.mdpi.com/journal/metals

Page 2: The 2D Finite Element Microstructure Evaluation of V-Shaped ......metals Article The 2D Finite Element Microstructure Evaluation of V-Shaped Arc Welding of AISI 1045 Steel Omer Eyercioglu

Metals 2017, 7, 41 2 of 11

time and temperature of tempering led to high tensile strength and elongation [4]. Unfried, Garzon,and Giraldo represented evaluation of the microstructure after arc welding for the armor steel plate.The approach to the reliability is approved by using the case study methodology. The comparison isalso carried out between the experimental work and the modelling for the microstructure evaluationand micro-hardness on the MIL A46100 armor steel plates (low alloy steel) welded by AWS E11018Mcovered electrode [5]. Zhang et al. modeled the temperature and residual stress due to the weldingprocess on Cr5Mo steel tube by using an ABAQUS package. They noticed that welding residual stressis very large at the beginning stage and it then becomes relaxed in a short time at a high temperature [6].

In this study, V-shaped butt welding of AISI 1045 steel is simulated by the FEM using theDEFORM™ package. The microstructure evaluation of the AISI 1045 steel during two-pass arcwelding is modeled by using 2D FEM. The effect of pre-heating on the martensite formation is alsoanalyzed. The experimental work was carried out to validate the results.

2. The FE Modelling

The V-shaped butt welding model is prepared from 12 mm thick AISI 1045 steel plate. The 2DFEM model is used according to the results of Ref [3]. The geometry of the V-groove is selectedaccording to ISO 9692 standard [7] as shown in Figure 1. The welding simulation is carried out intwo successive passes and the welding pool is taken as a heat source. The heat transfer through parentmetal is analyzed by time for heating (welding) and cooling stages. The deformation, heat transfer,phase transformation, and diffusion are coupled with each other in DEFORMTM simulations.For example, for carbon steel, the material properties are functions of the carbon content. As theconcentration of carbon may be changed by diffusion, the mechanical and thermal properties of thesteel will change accordingly.

Elasto-Plastic mechanical analysis and the Newton–Raphson iteration solution method have beenselected. The material properties of the AISI 1045 steel are taken according to [8,9]. The thermalconductivity has been defined as a function of temperature. The environmental temperature is takenas 20 ◦C and the welding and cooling is taken place at the environment temperature. The maximumtemperature during welding is 1400 ◦C and it is defined in the FE model. Due to the symmetry of thegeometry, one-half of the shape is modeled and meshed to 3000 4-node 2D plane elements.

Metals 2017, 7, 41 2 of 13

the properties of the magnesium alloy in Tungsten inert gas (TIG) welding. They found that

increasing the time and temperature of tempering led to high tensile strength and elongation [4].

Unfried, Garzon, and Giraldo represented evaluation of the microstructure after arc welding for the

armor steel plate. The approach to the reliability is approved by using the case study methodology.

The comparison is also carried out between the experimental work and the modelling for the

microstructure evaluation and micro-hardness on the MIL A46100 armor steel plates (low alloy

steel) welded by AWS E11018M covered electrode [5]. Zhang et al. modeled the temperature and

residual stress due to the welding process on Cr5Mo steel tube by using an ABAQUS package. They

noticed that welding residual stress is very large at the beginning stage and it then becomes relaxed

in a short time at a high temperature [6].

In this study, V-shaped butt welding of AISI 1045 steel is simulated by the FEM using the

DEFORM™ package. The microstructure evaluation of the AISI 1045 steel during two-pass arc

welding is modeled by using 2D FEM. The effect of pre-heating on the martensite formation is also

analyzed. The experimental work was carried out to validate the results.

2. The FE Modelling

The V-shaped butt welding model is prepared from 12 mm thick AISI 1045 steel plate. The 2D

FEM model is used according to the results of Ref [3]. The geometry of the V-groove is selected

according to ISO 9692 standard [7] as shown in Figure 1. The welding simulation is carried out in

two successive passes and the welding pool is taken as a heat source. The heat transfer through

parent metal is analyzed by time for heating (welding) and cooling stages. The deformation, heat

transfer, phase transformation, and diffusion are coupled with each other in DEFORMTM

simulations. For example, for carbon steel, the material properties are functions of the carbon

content. As the concentration of carbon may be changed by diffusion, the mechanical and thermal

properties of the steel will change accordingly.

Elasto-Plastic mechanical analysis and the Newton–Raphson iteration solution method have

been selected. The material properties of the AISI 1045 steel are taken according to [8,9]. The thermal

conductivity has been defined as a function of temperature. The environmental temperature is taken

as 20 °C and the welding and cooling is taken place at the environment temperature. The maximum

temperature during welding is 1400 °C and it is defined in the FE model. Due to the symmetry of the

geometry, one-half of the shape is modeled and meshed to 3000 4-node 2D plane elements.

Figure 1. Dimensions of the V-shape welding groove according to ISO 9692 [7].

The flow stress of the material is defined as a function of effective (true) strain and temperature

as shown in Figure 2.

12

mm

3 mm

60o

2 mm

Figure 1. Dimensions of the V-shape welding groove according to ISO 9692 [7].

The flow stress of the material is defined as a function of effective (true) strain and temperature asshown in Figure 2.

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Metals 2017, 7, 41 3 of 11Metals 2017, 7, 41 3 of 13

Figure 2. The flow stress and temperature as a function of effective (true) strain.

The thermal conductivity data of the AISI 1045 steel [8] have been defined as shown in Figure 3.

Figure 3. Thermal conductivity of the AISI 1045 steel with respect to the temperature for atom

contents (here is the carbon content) of 0.14 and 0.6 percent.

For the phase transformation and the microstructure evaluation in the DEFORM™ 2D, it is

necessary to define all of the phases (austenite, bainite and martensite). The phases for the AISI 1045

steel have been defined and the phase transformation of the material was determined by the

volumetric weighting of each phase. The transformation of one phase to another is defined as a

mother and child relationship [8–10]. The time temperature transformation (TTT) diagram of AISI

1045 steel has been defined as shown in Figure 4.

0

50

100

150

200

250

0 0.1 0.2 0.3 0.4 0.5

Flo

w s

tres

s (M

Pa.

)

Strain

900 ºC

1000 ºC

1100 ºC

1200 ºC

1400 ºC

21

23

25

27

29

31

0 200 400 600 800 1000

Ther

mal

co

nd

uct

ivit

y(W

/(m

·K))

Temperature (oC)

0.14

0.6

Figure 2. The flow stress and temperature as a function of effective (true) strain.

The thermal conductivity data of the AISI 1045 steel [8] have been defined as shown in Figure 3.

Metals 2017, 7, 41 3 of 13

Figure 2. The flow stress and temperature as a function of effective (true) strain.

The thermal conductivity data of the AISI 1045 steel [8] have been defined as shown in Figure 3.

Figure 3. Thermal conductivity of the AISI 1045 steel with respect to the temperature for atom

contents (here is the carbon content) of 0.14 and 0.6 percent.

For the phase transformation and the microstructure evaluation in the DEFORM™ 2D, it is

necessary to define all of the phases (austenite, bainite and martensite). The phases for the AISI 1045

steel have been defined and the phase transformation of the material was determined by the

volumetric weighting of each phase. The transformation of one phase to another is defined as a

mother and child relationship [8–10]. The time temperature transformation (TTT) diagram of AISI

1045 steel has been defined as shown in Figure 4.

0

50

100

150

200

250

0 0.1 0.2 0.3 0.4 0.5

Flo

w s

tres

s (M

Pa.

)

Strain

900 ºC

1000 ºC

1100 ºC

1200 ºC

1400 ºC

21

23

25

27

29

31

0 200 400 600 800 1000

Ther

mal

co

nd

uct

ivit

y(W

/(m

·K))

Temperature (oC)

0.14

0.6

Figure 3. Thermal conductivity of the AISI 1045 steel with respect to the temperature for atom contents(here is the carbon content) of 0.14 and 0.6 percent.

For the phase transformation and the microstructure evaluation in the DEFORM™ 2D, it isnecessary to define all of the phases (austenite, bainite and martensite). The phases for the AISI 1045steel have been defined and the phase transformation of the material was determined by the volumetricweighting of each phase. The transformation of one phase to another is defined as a mother and childrelationship [8–10]. The time temperature transformation (TTT) diagram of AISI 1045 steel has beendefined as shown in Figure 4.

Metals 2017, 7, 41 4 of 13

Figure 4. Time Temperature Transformation (TTT) diagram of AISI 1045 steel [9]

The Avrami equation was used for solving volume fraction and transformation which is

playing an important role in the transformation process and grain size. This is shown in Figure 5,

which has the following form:

ξ = 1 − exp(−𝑘𝑡𝑛) (1)

where ξ is the volume fraction transformed, t is the time, and k and n are constants (n being the

Avrami number). In terms of TTT data, two curves (i.e., transformation start and transformation

finish curves) are required in order to solve for k and n. If only one curve is input to DEFORM™

(Scientific Forming Technologies Corporation, Columbus, OH, USA), the Avrami number has to be

defined. For the grain modeling, the grain size, the peak strain and the strain rate boundary are

defined as a function of the temperature in the DEFORM™ heat treatment lab.

The hardness distribution in the model was estimated based on the Jominy curve by computing

the cooling rate for each element [8]. The Jominy curve, hardness as a function of distance, is shown

in Figure 6.

Figure 5. Volume fraction in percent and transformation per temperature for AISI 1045 steel

according to 0.14 and 0.6 carbon content [8,10].

0

0.2

0.4

0.6

0.8

1

1.2

1.4

1.6

0 500 1000

Vo

lum

e ch

ang

e (%

)

Temperature (oC)

0.14

0.6

Figure 4. Time Temperature Transformation (TTT) diagram of AISI 1045 steel [9].

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Metals 2017, 7, 41 4 of 11

The Avrami equation was used for solving volume fraction and transformation which is playingan important role in the transformation process and grain size. This is shown in Figure 5, which hasthe following form:

ξ = 1 − exp (−ktn) (1)

where ξ is the volume fraction transformed, t is the time, and k and n are constants (n being the Avraminumber). In terms of TTT data, two curves (i.e., transformation start and transformation finish curves)are required in order to solve for k and n. If only one curve is input to DEFORM™ (Scientific FormingTechnologies Corporation, Columbus, OH, USA), the Avrami number has to be defined. For the grainmodeling, the grain size, the peak strain and the strain rate boundary are defined as a function of thetemperature in the DEFORM™ heat treatment lab.

The hardness distribution in the model was estimated based on the Jominy curve by computingthe cooling rate for each element [8]. The Jominy curve, hardness as a function of distance, is shown inFigure 6.

Metals 2017, 7, 41 4 of 13

Figure 4. Time Temperature Transformation (TTT) diagram of AISI 1045 steel [9]

The Avrami equation was used for solving volume fraction and transformation which is

playing an important role in the transformation process and grain size. This is shown in Figure 5,

which has the following form:

ξ = 1 − exp(−𝑘𝑡𝑛) (1)

where ξ is the volume fraction transformed, t is the time, and k and n are constants (n being the

Avrami number). In terms of TTT data, two curves (i.e., transformation start and transformation

finish curves) are required in order to solve for k and n. If only one curve is input to DEFORM™

(Scientific Forming Technologies Corporation, Columbus, OH, USA), the Avrami number has to be

defined. For the grain modeling, the grain size, the peak strain and the strain rate boundary are

defined as a function of the temperature in the DEFORM™ heat treatment lab.

The hardness distribution in the model was estimated based on the Jominy curve by computing

the cooling rate for each element [8]. The Jominy curve, hardness as a function of distance, is shown

in Figure 6.

Figure 5. Volume fraction in percent and transformation per temperature for AISI 1045 steel

according to 0.14 and 0.6 carbon content [8,10].

0

0.2

0.4

0.6

0.8

1

1.2

1.4

1.6

0 500 1000

Vo

lum

e ch

ang

e (%

)

Temperature (oC)

0.14

0.6

Figure 5. Volume fraction in percent and transformation per temperature for AISI 1045 steel accordingto 0.14 and 0.6 carbon content [8,10].

Metals 2017, 7, 41 5 of 13

Figure 6. Jominy test by Rockwell hardness, as a function of distance for AISI 1045 steel [8].

3. Materials and Methods

The main purpose of the experimental work is to validate the results of the finite element

model. For this reason, a 12 mm thick AISI 1045 steel plate was taken. The chemical composition of

the material was analyzed by using a SPECTROMAX 3x metal spectrometer (Spectromax Solutions

Ltd, London, UK) and the results are given in Table 1. According to the specification given in the ISO

9692 standard, a V-shaped weld groove was prepared. In the shielded metal arc welding process,

depending on the type and the thickness of the material, the specifications such as number of passes,

electrode size and type, current and welding speed have to be taken into account. The welding

process was carried out for 0.1 cm/s welding speed; 5 mm diameter E7018 electrode and 200 A

current. The welded specimen was prepared according to ASTM E3 for metallographic inspection

[11]. The macro- and micro-structural features of HAZ of the welding were investigated by using an

8 HD mega-pixel digital cameras and a compound optical metallurgical microscope (equipped with

5 mega-pixel eyepiece digital cameras) that is connected to the PC. Grain size measurements of the

HAZ and the base metal for welded joint were done by using the linear intercept method as it is

specified in ASTM E112 [12]. After that, the welded parts were sliced and then the pieces were

machined to the required size to prepare the sample for micro-hardness testing, which was

conducted according to ASTM E92-03 [13]. The micro-hardness measurements were taken as 3 mm,

6 mm and 9 mm above the weld root of the specimen perpendicular to the welding direction using a

diamond pyramid indenter.

Table 1. Chemical composition of AISI 1045

Element C % Fe % Mn % P % Si % Cu % Cr % Ti % S %

Percentage 0.41 98.31 0.849 0.0005 0.161 0.0119 0.0323 0.0005 0.008

4. Experimental Work

4.1. Microstructure and Grain Size

During welding, the molten pool moves through the material, the growth rate and temperature

gradient varies considerably across the weld pool. This situation has a significant effect on the phase

transformation changes and the average grain size growth in the HAZ area. A transverse

macro-section through the HAZ of AISI 1045 steel in the microstructure shows that the average grain

sizes are adjacent to the fusion line is large. Meanwhile, the temperature increase in the HAZ

triggers the martensite phase formation during cooling. The chemical composition of the medium

carbon steel makes significant changes in the curve shape of the Time Temperature Transformation

20

30

40

50

60

70

0 10 20 30 40

Ro

ckw

ell

Har

dn

ess

(HR

C)

Distance (mm)

Figure 6. Jominy test by Rockwell hardness, as a function of distance for AISI 1045 steel [8].

3. Materials and Methods

The main purpose of the experimental work is to validate the results of the finite element model.For this reason, a 12 mm thick AISI 1045 steel plate was taken. The chemical composition of thematerial was analyzed by using a SPECTROMAX 3x metal spectrometer (Spectromax Solutions Ltd,London, UK) and the results are given in Table 1. According to the specification given in the ISO 9692standard, a V-shaped weld groove was prepared. In the shielded metal arc welding process, dependingon the type and the thickness of the material, the specifications such as number of passes, electrode

Page 5: The 2D Finite Element Microstructure Evaluation of V-Shaped ......metals Article The 2D Finite Element Microstructure Evaluation of V-Shaped Arc Welding of AISI 1045 Steel Omer Eyercioglu

Metals 2017, 7, 41 5 of 11

size and type, current and welding speed have to be taken into account. The welding process wascarried out for 0.1 cm/s welding speed; 5 mm diameter E7018 electrode and 200 A current. The weldedspecimen was prepared according to ASTM E3 for metallographic inspection [11]. The macro- andmicro-structural features of HAZ of the welding were investigated by using an 8 HD mega-pixel digitalcameras and a compound optical metallurgical microscope (equipped with 5 mega-pixel eyepiecedigital cameras) that is connected to the PC. Grain size measurements of the HAZ and the base metalfor welded joint were done by using the linear intercept method as it is specified in ASTM E112 [12].After that, the welded parts were sliced and then the pieces were machined to the required size toprepare the sample for micro-hardness testing, which was conducted according to ASTM E92-03 [13].The micro-hardness measurements were taken as 3 mm, 6 mm and 9 mm above the weld root of thespecimen perpendicular to the welding direction using a diamond pyramid indenter.

Table 1. Chemical composition of AISI 1045.

Element C % Fe % Mn % P % Si % Cu % Cr % Ti % S %

Percentage 0.41 98.31 0.849 0.0005 0.161 0.0119 0.0323 0.0005 0.008

4. Experimental Work

4.1. Microstructure and Grain Size

During welding, the molten pool moves through the material, the growth rate and temperaturegradient varies considerably across the weld pool. This situation has a significant effect on thephase transformation changes and the average grain size growth in the HAZ area. A transversemacro-section through the HAZ of AISI 1045 steel in the microstructure shows that the average grainsizes are adjacent to the fusion line is large. Meanwhile, the temperature increase in the HAZ triggersthe martensite phase formation during cooling. The chemical composition of the medium carbonsteel makes significant changes in the curve shape of the Time Temperature Transformation (TTT)diagram and the phase transformation time of the steel. In our case, (AISI 1045 steel), martensitephase transformation has been seen at the different points in the HAZ area during the normal aircooling process. Grain growth and the formation of the martensite phase can cause surface cracking,which is clearly shown in Figure 7. The average grain size distribution found in the finite elementmodel is shown in Figure 8. From the results of the grain size investigation of the AISI 1045 steel, it isfound that the grain size of the FE model at the adjacent point to the fusion line for the welding was1258 µm, whereas the experimental result was 1200 µm. Similar results were obtained for differentregions of HAZ of the welding as shown in Figure 9. Therefore, there is good agreement between theexperimental and simulation results.

Metals 2017, 7, 41 6 of 13

(TTT) diagram and the phase transformation time of the steel. In our case, (AISI 1045 steel),

martensite phase transformation has been seen at the different points in the HAZ area during the

normal air cooling process. Grain growth and the formation of the martensite phase can cause

surface cracking, which is clearly shown in Figure 7. The average grain size distribution found in the

finite element model is shown in Figure 8. From the results of the grain size investigation of the AISI

1045 steel, it is found that the grain size of the FE model at the adjacent point to the fusion line for the

welding was 1258 µm, whereas the experimental result was 1200 µm. Similar results were obtained

for different regions of HAZ of the welding as shown in Figure 9. Therefore, there is good agreement

between the experimental and simulation results.

Figure 7. The effect of the shielded metal arc welding on the Heat Affected Zone (HAZ) area and

surface crack formation after the welding process for AISI 1045.

Figure 8. Average grain size taken from adjacent to fusion line through HAZ for AISI 1045 steel.

On the other hand, it is possible to investigate the temperature distribution in HAZ of the

prepared model during welding and the cooling simulations, which are beneficial for the extraction

of the microstructure of the selected points. The recorded temperature distribution of the finite

element model is shown in Figure 10.

0

200

400

600

800

1000

1200

1400

0 1 2 3 4

Gra

in s

ize

(µm

)

Distance (mm)

FEM

Experimental

Figure 7. The effect of the shielded metal arc welding on the Heat Affected Zone (HAZ) area andsurface crack formation after the welding process for AISI 1045.

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Metals 2017, 7, 41 6 of 11

Metals 2017, 7, 41 6 of 13

(TTT) diagram and the phase transformation time of the steel. In our case, (AISI 1045 steel),

martensite phase transformation has been seen at the different points in the HAZ area during the

normal air cooling process. Grain growth and the formation of the martensite phase can cause

surface cracking, which is clearly shown in Figure 7. The average grain size distribution found in the

finite element model is shown in Figure 8. From the results of the grain size investigation of the AISI

1045 steel, it is found that the grain size of the FE model at the adjacent point to the fusion line for the

welding was 1258 µm, whereas the experimental result was 1200 µm. Similar results were obtained

for different regions of HAZ of the welding as shown in Figure 9. Therefore, there is good agreement

between the experimental and simulation results.

Figure 7. The effect of the shielded metal arc welding on the Heat Affected Zone (HAZ) area and

surface crack formation after the welding process for AISI 1045.

Figure 8. Average grain size taken from adjacent to fusion line through HAZ for AISI 1045 steel.

On the other hand, it is possible to investigate the temperature distribution in HAZ of the

prepared model during welding and the cooling simulations, which are beneficial for the extraction

of the microstructure of the selected points. The recorded temperature distribution of the finite

element model is shown in Figure 10.

0

200

400

600

800

1000

1200

1400

0 1 2 3 4

Gra

in s

ize

(µm

)

Distance (mm)

FEM

Experimental

Figure 8. Average grain size taken from adjacent to fusion line through HAZ for AISI 1045 steel.Metals 2017, 7, 41 7 of 13

(b)

(a) (c)

(d) (e)

(f) (g)

Figure 9. (a) Fe-C diagram (b) Finite element model (c) macrograph, and microstructures around (d)

point 1 (e) point 2 (f) point 3 (g) point 4 on the transverse section of the welded AISI 1045 steel. Figure 9. (a) Fe-C diagram (b) Finite element model (c) macrograph, and microstructures around(d) point 1 (e) point 2 (f) point 3 (g) point 4 on the transverse section of the welded AISI 1045 steel.

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Metals 2017, 7, 41 7 of 11

On the other hand, it is possible to investigate the temperature distribution in HAZ of theprepared model during welding and the cooling simulations, which are beneficial for the extraction ofthe microstructure of the selected points. The recorded temperature distribution of the finite elementmodel is shown in Figure 10.

Metals 2017, 7, 41 8 of 13

(a)

(b)

Figure 10. Temperature distribution of the HAZ region of the finite element model during (a)

welding time and (b) cooling in still air.

The microstructural evolution of the HAZ was determined by the FE model based on the TTT

diagram and the cooling curves given in Figure 10. The formation of the martensite phase has been

noticed at room temperature as is shown in Figure 11 during cooling stages in normal exposed air

cooling processes. The maximum volume fractions of martensite are 0.256 in regions in Figure 11.

0

200

400

600

800

1000

1200

1400

0 5 10 15

Wel

din

g T

emp

erat

ure

(oC

)

Welding Time (s)

P1

P2

P3

P4

P5

P6

P7

0

300

600

900

1200

1500

10 20 30 40 50 60 70 80 90 100

Tem

per

ature

(oC

)

Cooling time (s)

P1

P2

P3

P4

P5

P6

P7

Figure 10. Temperature distribution of the HAZ region of the finite element model during (a) weldingtime and (b) cooling in still air.

Metals 2017, 7, 41 9 of 13

Figure 11. Volume fraction of martensite of HAZ after cooling to room temperature.

4.2. Hardness Test

The hardness distribution of the FE model perpendicular to the welding direction is given in

Figure 12. The hardness values were taken as 3 mm, 6 mm and 9 mm above the weld root. The

micro-hardness measurements were done on the same area of the specimen and are plotted in Figure

12. The micro-hardness measurements were converted to Rockwell C for comparison. The results

show that the FE model and the experimental measurements are in good agreement. The maximum

difference between the experimental and FE model is lower than 2 HRC.

4.3. Preheating Process

Preheating processes were investigated to eliminate the martensite formation. The preheating

temperatures were increased gradually starting from 100 °C, and, for 225 °C, the formation of

martensite was totally eliminated. The resulting simulation of martensite formation is given in

Figure 13.

From Figure 13, the maximum volume fractions of martensite were 0.195 and 0.0079 for 100 °C

and 200 °C preheating temperatures, respectively. It was found that no martensite was formed for

225 °C preheating temperature. The hardness and the average grain size distribution adjacent to the

fusion line, 6 mm above the weld root in the HAZ region, are plotted in Figures 14 and 15 at different

preheating temperatures. From Figure 14, the maximum hardness was found as 34.21 HRC for no

preheating, and they were 31.95 HRC, 30.2 HRC and 30 HRC for the 100 °C, 200 °C and 225 °C

preheating temperatures, respectively. In Figure 15, the peak grain size for the no preheating

condition was 1258 µm and gradually reduced with increasing preheating temperature: 900 µm for

100 °C, 738 µm for 200 °C and 447 µm for 225 °C. According to the FE results, it is clear now to say

Figure 11. Volume fraction of martensite of HAZ after cooling to room temperature.

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Metals 2017, 7, 41 8 of 11

The microstructural evolution of the HAZ was determined by the FE model based on the TTTdiagram and the cooling curves given in Figure 10. The formation of the martensite phase has beennoticed at room temperature as is shown in Figure 11 during cooling stages in normal exposed aircooling processes. The maximum volume fractions of martensite are 0.256 in regions in Figure 11.

4.2. Hardness Test

The hardness distribution of the FE model perpendicular to the welding direction is givenin Figure 12. The hardness values were taken as 3 mm, 6 mm and 9 mm above the weld root.The micro-hardness measurements were done on the same area of the specimen and are plottedin Figure 12. The micro-hardness measurements were converted to Rockwell C for comparison.The results show that the FE model and the experimental measurements are in good agreement.The maximum difference between the experimental and FE model is lower than 2 HRC.

4.3. Preheating Process

Preheating processes were investigated to eliminate the martensite formation. The preheatingtemperatures were increased gradually starting from 100 ◦C, and, for 225 ◦C, the formation ofmartensite was totally eliminated. The resulting simulation of martensite formation is given inFigure 13.

From Figure 13, the maximum volume fractions of martensite were 0.195 and 0.0079 for 100 ◦Cand 200 ◦C preheating temperatures, respectively. It was found that no martensite was formed for225 ◦C preheating temperature. The hardness and the average grain size distribution adjacent tothe fusion line, 6 mm above the weld root in the HAZ region, are plotted in Figures 14 and 15 atdifferent preheating temperatures. From Figure 14, the maximum hardness was found as 34.21 HRCfor no preheating, and they were 31.95 HRC, 30.2 HRC and 30 HRC for the 100 ◦C, 200 ◦C and 225 ◦Cpreheating temperatures, respectively. In Figure 15, the peak grain size for the no preheating conditionwas 1258 µm and gradually reduced with increasing preheating temperature: 900 µm for 100 ◦C,738 µm for 200 ◦C and 447 µm for 225 ◦C. According to the FE results, it is clear now to say that the225 ◦C preheating process for the 12 mm thick, V-shape groove AISI 1045 steel can be recommended toprevent martensite formation.

Metals 2017, 7, 41 10 of 13

that the 225 °C preheating process for the 12 mm thick, V-shape groove AISI 1045 steel can be

recommended to prevent martensite formation.

(a)

(b) (c)

Figure 12. Distribution of hardness for (a) 3 mm, (b) 6 mm and (c) 9 mm above the weld root through

the HAZ.

28

30

32

34

36

38

0 5 10

Har

dn

ess

(HR

C)

Distance (mm)

Experimental

FE

28

30

32

34

0 5 10 15

Har

dn

ess

(HR

C)

Distance (mm)

Experimental

FE

28

30

32

34

36

0 5 10 15

Har

dn

ess

(HR

C)

Distance (mm)

Experimental

FE

a

b

c

Figure 12. Distribution of hardness for (a) 3 mm, (b) 6 mm and (c) 9 mm above the weld root throughthe HAZ.

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Metals 2017, 7, 41 9 of 11

Metals 2017, 7, 41 11 of 13

Figure 13. Elimination of martensite formation phase transformation of the AISI 1045 steel for

different pre-heating temperatures.

200

oC

225

oC

1

00

oC

pre

-hea

tin

g s

tate

Figure 13. Elimination of martensite formation phase transformation of the AISI 1045 steel for differentpre-heating temperatures.Metals 2017, 7, 41 12 of 13

Figure 14. Distribution of hardness at the mid transverse direction of the welding line through the

HAZ for different states of preheating.

Figure 15. Distribution of average grain size at the mid transverse direction of the welding line

through the HAZ for different states of preheating.

5. Conclusions

In this study, the 2D finite element model of V-shaped butt welding of AISI 1045 steel is

presented. The temperature distribution, microstructure, grain growth, and the hardness of the heat

affected zone (HAZ) were simulated. The results of simulation were compared with the

experimental ones. According to the results obtained in the study, the following may be concluded:

1. The very close agreement between the simulation and experimental results show that the FE

model is very effective for predicting the microstructure, the phase transformation, the grain

growth and the hardness.

2. One of the most practical methods for eliminating martensite formation during cooling of the

welding is preheating. The proper selection of the preheat temperature is important in terms of

time and cost. It was found that preheating the material to 225 °C eliminates martensite

formation completely for 12 mm thick, V-shaped butt welding of AISI 1045 steel.

3. The presented FE model can be used easily for different thicknesses and groove shapes to

evaluate the quality of the welding process.

Acknowledgments: We thank the Scientific Research Projects (BAP) unit of Gaziantep University for

supporting this study.

29.530

30.531

31.532

32.533

33.534

34.5

0 2 4 6 8 10

Rock

wel

l H

ardn

ess

(HR

C)

Positions (mm)

No Pre-heating

100 ºC Pre-heating

200 ºC Pre-heating

225 ºC Pre-heating

0

200

400

600

800

1000

1200

1400

0 1 2 3 4

Gra

in s

ize

(µm

)

Distance (mm)

No-Preheating

100 °C Preheating

200 °C Preheating

225 °C Preheating

Figure 14. Distribution of hardness at the mid transverse direction of the welding line through theHAZ for different states of preheating.

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Metals 2017, 7, 41 10 of 11

Metals 2017, 7, 41 12 of 13

Figure 14. Distribution of hardness at the mid transverse direction of the welding line through the

HAZ for different states of preheating.

Figure 15. Distribution of average grain size at the mid transverse direction of the welding line

through the HAZ for different states of preheating.

5. Conclusions

In this study, the 2D finite element model of V-shaped butt welding of AISI 1045 steel is

presented. The temperature distribution, microstructure, grain growth, and the hardness of the heat

affected zone (HAZ) were simulated. The results of simulation were compared with the

experimental ones. According to the results obtained in the study, the following may be concluded:

1. The very close agreement between the simulation and experimental results show that the FE

model is very effective for predicting the microstructure, the phase transformation, the grain

growth and the hardness.

2. One of the most practical methods for eliminating martensite formation during cooling of the

welding is preheating. The proper selection of the preheat temperature is important in terms of

time and cost. It was found that preheating the material to 225 °C eliminates martensite

formation completely for 12 mm thick, V-shaped butt welding of AISI 1045 steel.

3. The presented FE model can be used easily for different thicknesses and groove shapes to

evaluate the quality of the welding process.

Acknowledgments: We thank the Scientific Research Projects (BAP) unit of Gaziantep University for

supporting this study.

29.530

30.531

31.532

32.533

33.534

34.5

0 2 4 6 8 10

Ro

ckw

ell

Har

dn

ess

(HR

C)

Positions (mm)

No Pre-heating

100 ºC Pre-heating

200 ºC Pre-heating

225 ºC Pre-heating

0

200

400

600

800

1000

1200

1400

0 1 2 3 4

Gra

in s

ize

(µm

)

Distance (mm)

No-Preheating

100 °C Preheating

200 °C Preheating

225 °C Preheating

Figure 15. Distribution of average grain size at the mid transverse direction of the welding line throughthe HAZ for different states of preheating.

5. Conclusions

In this study, the 2D finite element model of V-shaped butt welding of AISI 1045 steel is presented.The temperature distribution, microstructure, grain growth, and the hardness of the heat affectedzone (HAZ) were simulated. The results of simulation were compared with the experimental ones.According to the results obtained in the study, the following may be concluded:

1. The very close agreement between the simulation and experimental results show that the FEmodel is very effective for predicting the microstructure, the phase transformation, the graingrowth and the hardness.

2. One of the most practical methods for eliminating martensite formation during cooling of thewelding is preheating. The proper selection of the preheat temperature is important in terms oftime and cost. It was found that preheating the material to 225 ◦C eliminates martensite formationcompletely for 12 mm thick, V-shaped butt welding of AISI 1045 steel.

3. The presented FE model can be used easily for different thicknesses and groove shapes to evaluatethe quality of the welding process.

Acknowledgments: We thank the Scientific Research Projects (BAP) unit of Gaziantep University for supportingthis study.

Author Contributions: O.E. supervised the whole study and participated the numerical simulations andexperimental studies. A.S.A. carried out the finite element analyses and verification of the simulationresults. K.G. designed and performed experimental works. N.F.Y. provided material data and analyzed theexperimental findings.

Conflicts of Interest: The authors declare no conflict of interest.

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