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12/9/2012 1
1
VIRUS TRANSPORT IN SOIL AND GROUNDWATER
Field and Laboratory Experiments and Modelling
S. Majid Hassanizadeh Faculty of Geosciences; Utrecht University
Soil and Groundwater Systems, Deltares
in collaboration with:Jack Schijven (National Institute of Public Health and the Environment)Reza Sadeghi (Utrecht University); Experiments on IS, pH, CaZhang Qiulan (Utrecht University); Visualization of colloids movementNikos Karadimitriou (Utrecht University); Visualization of colloidsS. Torkzaban (CSIRO, Adelaide); Unsaturated experiments
2
MOTIVATIONDune infiltration of pretreated surface water14 % (=181×106 m3/year) of drinking water production
3
Aerial View of Castricum Dune Infiltration Area
4
Schematics of Castricum Infiltration Canals
5
MOTIVATION
Concentrations of enteroviruses in surface water: 20 to104 viruses/m3
Maximum allowable drinking water concentration is 2× 10-4 viruses/m3 (based on a allowable risk of infection of 10-4 per person per year).
A removal of about 8 log10 by dune passage is required.
Dune infiltration of pretreated surface water
Removal of 1 - 2 log10 achieved by pretreatment.
6
Deep well injection of surface water
River bank filtration and water production
Use of (domestic) wastewater in agriculture or for aquifer recharge
Disposal of septic tank effluents in soil
Disposal of domestic wastewater in shallow wells
MOTIVATION
22/9/2012 2
7
PROCESSES INVOLVED
AdvectionDispersionAttachment/DetachmentInactivationGrowth?Relevant to other reactive transport problems and colloid transport
8
Main Question
How far do viruses travel once they enter soil and groundwater?
Reported distances are anywhere between a few meters to a few kilometers!
Large number of factors can influence the process. Major factors are different under different additions.
9
Research Questions
What are the roles of equilibrium and kinetic adsorption?In the case of kinetic, is a first-order one-site model sufficient (should we consider blocking)?What is the influence of geochemical and environmental conditions (pH, lS, Ca, P, OC, T)?What is the influence of soil moisture?What is the influence of transient conditions?
10
OUTLINE OF PRESENTATIONIntroduction
Influence of pH, IS, and Ca2+
Influence of moisture content
Influence of transient conditions
11
For laboratory and field experiments we use MODEL VIRUSES
Why are they needed?
To do a field study, we need very large concentrations (order of 108 viruses per liter).
It would be hard to get permission to introduce even a small amount of pathogenic micro-organisms into groundwater.
So, we use model viruses as surrogates for pathogenic micro-organisms in field studies.
Using pathogenic viruses in the lab requires special facilities and imposes major operational restrictions.
12
Model virusesBacteriophages as model for enterovirusesThey are harmless to human beingTheir host is not present in nature;They have properties similar to pathogenic virusesMS2– 26 nm– Isoelectric point at pH 3.9– Partly hydrophobic
PRD1– 62 nm– Isoelectric point at pH 3.4– Partly hydrophobicφX174– 25 nm– Isoelectric point at pH 6.6– Hydrophilic
32/9/2012 3
13
Castricum field study on dune recharge
14
Castricum Field Study: Short DescriptionAn area of 6x12 m in an infiltration canal was sheet walled.
15
Castricum Field Study
16
Castricum Field Study Breakthrough Curves of Salt, MS2, and Model results
PCO2 (2.4 m)
1.E-02
1.E+00
1.E+02
1.E+04
1.E+06
0 25 50 75 100 125
C (p
fp/l)
100
1000
10000
EC (μ
S/cm)
ObservationModelBelow detection limitEC
PCO3 (3.8 m)
1.E-02
1.E+00
1.E+02
1.E+04
1.E+06
0 25 50 75 100 125
C (p
fp/l)
100
1000
10000
EC (μ
S/cm
)
PCO4 (6.4 m)
1.E-02
1.E+00
1.E+02
1.E+04
1.E+06
0 25 50 75 100 125
C (p
fp/l)
100
1000
10000
EC (μ
S/cm)
PCO5 (10 m)
1.E-02
1.E+00
1.E+02
1.E+04
1.E+06
0 25 50 75 100 125Day
C (p
fp/l)
100
1000
10000
EC (μ
S/cm)
17
Modeling breakthrough of MS2 (Castricum data)One-site kinetic adsorption model
1.E+02
1.E+04
1.E+06
0 25
C (N/l)
100
1000
10000
EC(μS/cm)
ObservationModel simulationEC
MS2; L=2.4 m
18
Modeling breakthrough of MS2 (Column I);one-site and two-site kinetic models
0.000001
0.0001
0.01
1
0 24 48 72 96 120 144 168 192
Time [hours]
b
c
a
C/C0
42/9/2012 4
19
Modeling breakthrough of MS2 (Column I);one-site and two-site kinetic models
Rate coeff’s (day-1)
Curve a one site
Curve b one site
Curve ctwo site
katt1 4.8 2.6 2.0 kdet1 6.7 0.065 0.065 katt2 3.36 kdet2 13.7 μs1=μs2 5.8 0.43 0.43 Goodness of fit
98% 92% 98%
0.000001
0.0001
0.01
1
0 24 48 72 96 120 144 168 192
Time [hours]
C/C0b
c
a
20
Conclusions from field and Laboratory experiments about adsorption models
Site 1: katt1 >> kdet1 (strong adsorption)
Site 2: katt2 < kdet2 (weak adsorption)
Site 2: Improves model fit to data
Site 1: Contributes MOST to virus removal
Site 2: Contributes LITTLE to virus removal
A one-site kinetic model is sufficient for all practical purposes.
21
Virus transport under various geochemical conditions (pH, IS, Ca2+,T)
G. Sadeghi (UU)J. F. Schijven (RIVM)S. M. Hassanizadeh (UU)T. Behrends (UU)
22
Batch experiments
Inactivation experiments
23
Column set-up
24
Column experimentsSaturated clean quartz sand in 50-cm columnsWater composition, pH, IS, and temperature were carefully regulated and kept constantAverage pore velocity of 8.3 cm/hPulse of PRD1 with a duration ≈1 PVExperiments were performed at various combinations of constant pH, IS, and Ca2+
Experimental with transient Ca2+ concentration were performed too.
52/9/2012 5
25
Breakthrough Curves of PRD1 at different pH values; IS 1
IS 1pH 8pH 7pH 6pH 5
0.000001
0.00001
0.0001
0.001
0.01
0.1
1
0 2 4 6 8 10PV
C/C0
26
IS 10pH 8pH 7pH 6pH 5
0.000001
0.00001
0.0001
0.001
0.01
0.1
1
0 2 4 6 8 10PV
C/C0
Breakthrough Curves of PRD1 at different pH values; IS 10
27
Breakthrough Curves of PRD1 at different pH values; IS 20
IS 20pH 8pH 7pH 6pH 5
0.000001
0.00001
0.0001
0.001
0.01
0.1
1
0 2 4 6 8 10PV
C/C0
28
Modelling Breakthrough curvesExperiments at different pH and IS
Fitting with Hydrus-1D: katt and kdet values
IS 1 mMkatt increases a little if pH decreases
IS 10 mMkatt increases strongly for pH 5
IS 20 mMkatt increases strongly for pH 5 and 6
Effect on kdet unclear
IS 1pH 8pH 7pH 6pH 5
0.000001
0.00001
0.0001
0.001
0.01
0.1
1
0 2 4 6 8 10PV
C/C0
IS 10pH 8pH 7pH 6pH 5
0.000001
0.00001
0.0001
0.001
0.01
0.1
1
0 2 4 6 8 10PV
C/C0
IS 20pH 8pH 7pH 6pH 5
0.000001
0.00001
0.0001
0.001
0.01
0.1
1
0 2 4 6 8 10PV
C/C0
IS pH 8 pH 7 pH 6 pH 51mM 0.0045 0.041 0.070 0.1110mM 0.038 0.040 0.14 0.8020mM 0.11 0.21 0.55 2.0
katt h-1
IS=1
IS=10
IS=20
katt (h-1)
29
Empirical formula for sticking efficiency αas a function of pH and IS
katt values =>sticking efficiency α(Colloid Filtration Theory)
3(1 )2att
c
k vdφα η
⎡ ⎤−= ⎢ ⎥
⎣ ⎦
0.50 0.13IS pHeα − + −=
30
Comparison with values from the literatureTrend given by empirical formula is consistent with literature values for sticking efficiencies above 10-4
-4
-3
-2
-1
0
1
-4 -3 -2 -1 0 1
log α model
log α
mea
sure
d
MS2-Columnλ-columnPRD1-field
Log α given by formula
62/9/2012 6
31
Column Experiments at different Ca2+ concentrations
0.0000010.00001
0.00010.001
0.010.1
1
0 5 10 15 20 25 30 35 40PV
C/C
0 Ca 0
0.0000010.00001
0.00010.001
0.010.1
1
0 5 10 15 20 25 30 35 40PV
C/C
0
Ca 20
Ca 60
Ca 120
[Ca2+] =0
[Ca2+] =20 mg/l[Ca2+] =60 mg/l
[Ca2+] =120 mg/l
32
katt (h-1)
Ca2+ (mg/l)
katt (h-1)=0.011[Ca2+](mg/l); R=1
Attachment Coefficient as a function of Ca2+
33
Sticking efficiency as a function of Ca2+
α=0.00056[Ca2+](mg/l); R=1
34
0.000001
0.00001
0.0001
0.001
0.01
0.1
1
0 10 20 30 40 50 60 70
C/C
0
PV
Column experiments with transient Ca2+
concentrations
120 mg/l
Switching to Ca2+-free soln.
60 mg/l
35
Effect of soil moisture on virus removal
36
Why study unsaturated conditions?It is the first line of defense against groundwater pollution
Leakage from sewers
Use of (domestic) wastewater in agriculture
Disposal of septic tanks effluents in soil
Disposal of domestic wastewater in shallow wells
72/9/2012 7
37
Saturated/Unsaturated Processes on MicroscaleAttachment to Solid-Water Interface (SWI), Air-Water Interface (AWI) and Air-Water-Solid (AWS) Contact line Inactivation occurs in water, at SWI and AWI, and AWS
Solid grainSolid grain
Solid grain
Solid grainSolid grain
Solid grain
Air
Air
UnsaturatedSaturated38
In general, more colloids are retained in unsaturated media compared to saturated media
(Wan et al., 1994)(Wan et al., 1994)
39
Role of AWIUsing glass micromodel and fluorescent microscopy, Wan et al., (1994) found that “colloids are preferentiallyattached to AWI”
This concept dominated the thinking for ~10 years
solid
water air
40
Why is there enhanced removal under unsaturated conditions?
Inconsistent reports in literature:Attachment to the AWI (Wan and Wilson, 1994a,b; Schafer et al., 1998a; Cherrey et al., 2003; Torkzaban et al., 2006b)Increased attachment to the SWI (Chu et al., 2001; Lance and Gerba, 1984; Torkzaban et al., 2006a)Contact line (or the AWS triple phase line) is the primary retention site for colloids (not AWI!) (Wan and Wilson, 1994a,b; Crist et al., 2004; Schafer et al., 1998a; Cherry et al., 2003; Torkzaban et al., 2006b)Enhanced sorption/inactivation at AWS (Thompson et al., 2004)Film straining in water films enveloping the solid phase (Wan and Tokunaga, 1997; Saiers and Lenhart, 2003)
41
Experiments conducted in saturated and unsaturated (21% sat.) sand columns
Virus removal increased under unsaturated flow conditions – attachment to air‐water interface (AWI)
Increased removal of φX174 due to reversible sorption
Increased removal of MS2 due to inactivation
φX174
MS-2
Examples of virus transport in unsaturated media
(Jin et al., JCH, 2000)
42
(Chu et al., JEQ, 2003)
Experiments conducted in five soils
Virus removal under unsaturated conditions increased in some soils but not in others
Water content effect on virus removal strongly affected by the properties of the solid phase
MS-2
0.0
0.2
0.4
0.6
0.8
1.0
0 2 4 6 8 10 12Pore Volume
C/C
o
Sat.Unsat.
0.0
0.2
0.4
0.6
0.8
1.0
0 2 4 6 8 10 12Pore Volum e
C/C
o
Sat.Unsat.
CA soil
DE soil
Examples of virus transport in unsaturated media
82/9/2012 8
43
Experiments using water‐washed and oxide‐removed sands
Virus removal increased with decreasing water content in both sands
Water content effect less significant in the ‘inert’ sand – AWI did not play a dominant role
Examples of virus transport in unsaturated media
1.E-06
1.E-05
1.E-04
1.E-03
1.E-02
1.E-01
1.E+00
0 2 4 6 8 10
Pore Volume
C/C
0
100% of saturation71% of saturation21% of saturation
1.E-06
1.E-05
1.E-04
1.E-03
1.E-02
1.E-01
1.E+00
0 2 4 6 8 10 12
Pore Volume
C/C
0
100% of saturation61% of saturation26% of saturation
Water‐washed sand
Oxide‐removed sand
(Chu et al., WRR, 2001)
44
Description of column experimentsAll experiments conducted under steady state and uniform
water content. These two conditions are very important.Water pressure and water content were measured.Virus concentration measured at the outlet.
TensiometerTDR
Hangingtube
(Torkzaban et al., VZJ, 2006 and WRR, 2006)45
Stock suspension
PumpShaker
Data Logger
Porous plate
Fraction collector
Tensiometers
P.C.
TDR
Adjustable tube
soil
Schematic of experimental set-up
46
Experiments with sand
Virus removal increased with decreasing water content
Water content effect less significant at high pH and low ionic strength (not shown)
Increased retention due to increased attachment to solid‐water interface (SWI)?
Examples of virus transport in unsaturated media
(Torkzaban et al., VZJ, 2006)
At pH 7 and ionic strength 19 mM
Sw= 100%
Sw= 66%
Sw= 52%
47
Overview of experimental conditionsExperiment pH Ionic
strength (mM)
Saturation(%)
Pore velocity
(cm/min)
HpLi100 9 0.6 100 0.68
HpLi65 9 0.6 65 0.56
LpHi100 7 19 100 0.68
LpHi66 7 19 66 0.7
LpHi52 7 19 52 0.45
48
Virus adsorption in unsaturated zone
Equations solved numerically using HYDRUS
( ) ( )ww w w w s a
C C C C r rt
θ θ μ θ∂= ∇• •∇ −∇• − − −
∂D q
Adsorption to the AWI:
a aaa a a att w det a a a
aC r aC k C k aC aCt
μ θ μ∂= − = − −
∂
Adsorption to the SWI:s sb s
s s b s att w det b s s b sC r C k C k C Ct
ρ μ ρ θ ρ μ ρ∂= − = − −
∂
92/9/2012 9
49
0.0001
0.001
0.01
0.1
1
10
0 5 10 15 20 25 30 35Time (P.V)
C/C0
MS2FiX174
Breakthrough curves for LpHi65 experiments65% saturation; two-site kinetic model
C/C0
Time (P.V.)50
Estimation of adsorption coefficients
detsk a
attkadetk
sattk ×103 min-1 ×103 min-1 ×103 min-1 ×103 min-1 R2 (%)
φX174
LpHi100 8.2± 1.7 1.4 ± 0.2 88
LpHi66 13 ± 1.4 1.5 ± 0.3 90
LpHi52 15 ± 1.1 1.7 ± 0.14 94
MS2
LpHi100 3.7±1.1 0.030±0.010 98
LpHi66 5.1±1.2 0.010±0.006 0.50±0.05 22±2.3 97
LpHi52 6.4±1.5 0.010±0.009 0.80±0.02 25±2.5 94
51
Estimation of adsorption coefficients
Experiment φX174 MS2
HpLi100 0.02 0.002
HpLi65 0.1 0.004
LpHi100 5.8 123 0.005
LpHi66 8.6 510 0.02
LpHi52 8.8 640 0.03
sDK
aDKs
DK
52
Proposed removal mechanisms in unsaturated media
(Bradford and Torkzaban, VZJ, 2008)
Attachment to solid‐water interface (SWI, 1)Attachment to air‐water interface(AWI, 2)Film straining (5) in water films enveloping the solid phaseRetention at the solid–air–water triple point or the contact line (6)Straining, wedging, or bridging (3,4, 7)
53
Colloids/Virus Transport under Transient Hydraulic Conditions
BTC, Modeling, Visualization Experiments
54
天津
Why should we be interested in transient flow conditions?
102/9/2012 10
55
Colloid and virus remobilization in unsaturatedporous media has been found during both drainageand imbibition columns.Transient flow caused by rainfall, irrigation,evaporation, snowmelt and water level fluctuationsmainly present in unsaturated zone.Mobilized colloids can serve as carriers andfacilitate contaminant transport in both vadosezone and groundwater.Mobilized viruses may cause unexpected pollution.
56Cheng and Saiers, Water Resour Res, 2009
Transient Column Experimentsmulti-pulse drainage /imbibition events.
Time57
det det1 ( )s ii
att i s i ib C
S k C k S S k t St N
θ μρ
∂= − − −
∂
Detachment coefficient as a function of saturation changes.
Remobilization occurs in pores that are being drained or imbibed. Larger pores are drained first and smaller pores are imbibed first. So, based on pore size distribution, pore space is subdivided into a number of compartments (Cheng and Saiers, WRR, 2009).
Then, adsorption to SWI can be written as:
1( )
Ncs s ibatt det b s b det i
i
S k C k S S k St
ρ θ ρ μ ρ=
∂= − − −
∂ ∑
Modeling virus transport under transient flow conditions
det 0isik for h h= > det
id sik N for h htθ∂
= ≤∂
58
(Torkzaban, Hassanizadeh, Schijven; Vadose Zone Journal, 2006)
Drainage from initial saturation 65%
59
At the end of a steady-state experiment (saturation 50%), the column was resaturated with clean water to almost full saturation, and after that, it was drained.
Imbibition-drainage Experiment
0.0001
0.001
0.01
0.1
1
0 20000 40000 60000 80000 100000 120000
time(s)
Concentration C/C0
simulation
observation
Initial saturation 50%
(Torkzaban, Hassanizadeh, Schijven, Water Resour. Res, 2006)60
A B
C
A: Remobilization breakthrough during drainage started from fully saturated column.
B:Remobilization breakthrough during drainage from saturation 65%.
C: Remobilization during imbibition-drainage condition.
Modeling remobilization part by Cheng and Saiers Model
112/9/2012 11
61
A B
C
A: Remobilization breakthrough during drainage started from fully saturated column.
B:Remobilization breakthrough during drainage from saturation 65%.
C: Remobilization during imbibition-drainage condition.
Modeling remobilization part by Cheng and Saiers Model Extended to include adsorption to and remobilization from air-water interfaces
62
(Zhang et al.,1996)
Role of air-water interfaces
63
Pore-scale Visualization Experiments
64
outlet reservoir
flow network
inlet path
inlet reservoir
flow channel
Detailed structure of the micro-model
Three inlet reservoirs and paths are for fluorinert, colloid-water suspension, pure water respectively. 65
Experimental Set-up
66
The whole set-up
122/9/2012 12
67
Colloid attachment at AWI
water
fluorinert
68
Colloid attachment at AWS contact line
Colloids accumulation at the triple point where fluorinert, water, and PDMS solid surface meet was clearly observed under confocal microscope.
69
1) Colloid remobilization under transient water flow conditions is highly dependent on the changes in water content;
2) Breakthrough curves represent an aggregated response of different mechanisms of colloids transport and mobilization;
3) In steady-state unsaturated PDMS micro-model, retention of colloids at SWI, AWI, and AWS contact line was observed.
4) Currently visualization experiments of colloids transport under transient hydraulic conditions (drainage/imbibition) are underway to quantify colloid retention, mobilization with the moving AWIs and AWS contact lines.
Conclusion and Discussion