Does pore water velocity affect the reaction rates of adsorptive solute transport in soils? Demonstration with pore-scale modelling

Advances in Water Resources

Volumn 31, Issue 3, 2008, Pages 425-437

  Zhang, Xiaoxian ^a   Crawford, John W ^b   Young, Iain M ^b  

^a UNIVERSITY OF LIVERPOOL   (United Kingdom)

^b UNIVERSITY OF ABERTAY DUNDEE   (United Kingdom)

Author keywords

Adsorptive solute transport; First order reactive kinetics; Hydrodynamic dispersion; Lattice Boltzmann model; Pore scale simulation; Porous media

Indexed keywords

ADSORPTION; ADVECTION; BOLTZMANN EQUATION; COMPUTER SIMULATION; DIFFUSION; FLOW VELOCITY; MATHEMATICAL MODELS; REACTION RATES; SOILS; SOLUTE TRANSPORT;

FIRST-ORDER REACTIVE KINETICS; HYDRODYNAMIC DISPERSION; LATTICE BOLTZMANN MODEL; PORE-SCALE SIMULATION;

FLOW OF WATER;

ADSORPTION; ADVECTION; BOLTZMANN EQUATION; COMPUTER SIMULATION; DIFFUSION; FLOW OF WATER; FLOW VELOCITY; MATHEMATICAL MODELS; REACTION RATES; SOILS; SOLUTE TRANSPORT;

FLUID FLOW; GROUNDWATER FLOW; HYDRODYNAMICS; MODELING; POREWATER; POROUS MEDIUM; REACTION KINETICS; REACTION RATE; SOLUTE TRANSPORT;

EID: 38949194169     PISSN: 03091708     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.advwatres.2007.09.005     Document Type: Article

References (40)

1. Berkowitz B., Cortis A., Dentz M., and Scher H. Modeling non-Fickian transport in geological formations as a continuous time random walk. Rev Geophys 44 2 (2006) Art. No. RG2003
2. Zhang H., and Selim H.M. Modeling the transport and retention of arsenic in soils. Soil Sci Soc Am J 70 (2006) 1677-1687
3. Pang L.P., Close M., Schneider D., and Stanton G. Effect of pore-water velocity on chemical nonequilibrium transport of Cd, Zn, and Pb in alluvial gravel columns. J Contam Hydrol 57 (2002) 241-258
4. Akratanakul S., Boersma L., and Klock G.O. Sorption processes in soils as influenced by pore water velocity: 2 Experimental Results. Soil Sci 135 (1983) 331-341
5. Gaston L.A., and Locke M.A. Predicting Alachlor mobility using batch sorption kinetic data. Soil Sci 158 (1994) 345-354
6. Schulin R., Wierenga P.J., Fluhler H., and Leuenberger J. Solute transport through a stony soil. Soil Sci Soc Am J 51 (1987) 36-42
7. Theis T.L. Kinetic-studies of cadmium and ferricyanide adsorption on goethite. Environ Sci Technol 22 (1988) 1013-1017
8. Kim S.B., Ha H.C., Choi N.C., and Kim D.J. Influence of flow rate and organic carbon content on benzene transport in a sandy soil. Hydrol Process 20 (2006) 4307-4316
9. Bajracharya K., Tran Y.T., and Barry D.A. Cadmium adsorption at different pore water velocities. Geoderma 73 (1996) 197-216
10. Chen W.L., and Wagenet R.J. Solute transport in porous media with sorption-site heterogeneity. Environ Sci Technol 29 (1995) 2725-2734
11. Chen W.L., and Wagenet R.J. Description of atrazine transport in soil with heterogeneous nonequilibrium sorption. Soil Sci Soc Am J 61 (1997) 360-371
12. Haggerty R., McKenna S.A., and Meigs L.C. On the late-time behavior of tracer test breakthrough curves. Water Resour Res 36 (2000) 467-3479
13. Dagan G. Flow and transport in porous formations (1989), Springer-Verlag, Berlin
14. Gelhar L.W. Stochastic subsurface hydrology (1993), Prentice-Hall
15. Lichtner P.C., and Tartakovsky D.M. Stochastic analysis of effective rate constant for heterogeneous reactions. Stochastic Environ Res Risk Assess 17 6 (2003) 419-429
16. Dentz M., and Berkowitz B. Exact effective transport dynamics in a one-dimensional random environment. Phys Rev E 72 3 (2005) Art. No. 031110
17. Zavala-Sanchez V., Dentz M., and Sanchez-Vila X. Effective dispersion in a chemically heterogeneous medium under temporally fluctuating flow conditions. Adv Water Resour 30 5 (2007) 1342-1354
18. Toride N, Leij F, van Genuchten MT. The CXTFIT code for estimating transport parameters from laboratory or field tracer experiments, version 2.1. U.S. Salinity Laboratory, Riverside, California; 1995.
19. Pot V., and Genty A. Dispersion dependence on retardation in a real fracture geometry using lattice-gas cellular automation. Adv Water Resourc 30 (2007) 273-283
20. Brusseau M.L., Larsen T., and Christensen T.H. Rate-limited sorption and non-equilibrium transport of organic chemicals in low organic carbon aquifer materials. Water Resourc Res 27 (1991) 1137-1145
21. Li L., Peters C.A., and Celia M.A. Effects of mineral spatial distribution on reaction rates in porous media. Water Resour Res 43 1 (2007) Art. No. W01419
22. Li L., Peters C.A., and Celia M.A. Upscaling geochemical reaction rates using pore-scale network modelling. Adv Water Resour 29 9 (2006) 1351-1370
23. Blunt M.J. Flow in porous media - pore-network models and multiphase flow. Current Opin Colloid Interf Sci 6 3 (2001) 197-207
24. Blunt M.J., Jackson M.D., Piri M., and Valvatne P.H. Detailed physics, predictive capabilities and macroscopic consequences for pore-network models of multiphase flow. Adv Water Resour 25 8-12 (2002) 1069-1089
25. Chen S., and Doolen G.D. Lattice Boltzmann method for fluid flows. Ann Rev Fluid Mech 30 (1998) 329-364
26. Tartakovsky A.M., Meakin P., Scheibe T.D., Scheibe T.D., and Wood B.D. A smoothed particle hydrodynamics model for reactive transport and mineral precipitation in porous and fractured porous media. Water Resour Res 43 5 (2007) Art. No. W05437
27. Wildenschild D., Hopmans J.W., Vaz C.M.P., Rivers M.L., Rikard D., and Christensen B.S.B. Using X-ray computed tomography in hydrology: systems, resolutions, and limitations. J Hydrol 267 3-4 (2002) 285-297
28. O'Donnell A.G., Young I.M., Rushton S.P., Shirley M.D., and Crawford J.W. Visualization, modelling and prediction in soil microbiology. Nat Rev Microbiol 5 9 (2007) 689-699
29. Knutson C.E., Werth C.J., and Valocchi A.J. Pore-scale simulation of biomass growth along the transverse mixing zone of a model two-dimensional porous medium. Water Resour Res 41 7 (2005) Art. No. W07007
30. Kang Q.J., Lichtner P.C., and Zhang D.X. Lattice Boltzmann pore-scale model for multicomponent reactive transport in porous media. J Geophys Res - Solid Earth B5 (2006) Art. No. B05203
31. Zhang X.X., and Ren L. A lattice Boltzmann model for agrochemical transport in soils. J Contam Hydrol 67 (2003) 27-42
32. Kang Q.J., Zhang D.X., Lichtner P.C., and Tsimpanogiannis I.N. Lattice Boltzmann model for crystal growth from supersaturated solution. Geophys Res Lett 31 21 (2004) Art. No. L21604
33. Qian Y.H., Dhumieres D., and Lallemand P. Lattice BGK models for Navier-Stokes equation. Europhys Lett 17 (1992) 479-484
34. Zou Q.S., Hou S.L., Chen S.Y., and Doolen G.D. An improved incompressible lattice Boltzmann model for time-independent flows. J Statist Phys 81 (1995) 35-48
35. Zhang X.X., Bengough A.G., Deeks L.K., Crawford J.W., and Young I.M. A novel three-dimensional lattice Boltzmann model for solute transport in variably saturated porous media. Water Resour Res 38 9 (2002) Art. No. 1167
36. Zhang X.X., Deeks L.K., Bengough A.G., Crawford J.W., and Young I.M. Determination of soil hydraulic conductivity with the lattice Boltzmann method and soil thin-section technique. J Hydrol 306 1-4 (2005) 59-70
37. Zhang X.X., Crawford J.W., Bengough A.G., and Young I.M. On boundary conditions in the Lattice Boltzmann model for advection and anisotropic dispersion of solute in soils. Adv Water Resour 26 (2002) 691-699
38. Zhang X.X., and Lv M.C. Persistence of anomalous dispersion in uniform porous media demonstrated by pore-scale simulations. Water Resour Res 43 (2007) 10.1029/2006WR005557 W07437
39. He X.Y., Zou Q.S., Luo L.S., and Dembo M. Analytic solutions of simple flows and analysis of nonslip boundary conditions for the lattice Boltzmann BGK model. J Statist Phys 87 1-2 (1997) 115-136
40. Rajaram H. Time and scale dependent effective retardation factors in heterogeneous aquifers. Adv Water Resour 20 (1997) 217-230