Erratum: Diffusive fractionation of 3H and 3He in groundwater and its impact on groundwater age estimates (Water Resources Research (2006) 42, W07202, DOI: 10.1029/2005WR004756);Diffusive fractionation of 3H and 3He in groundwater and its impact on groundwater age estimates

Water Resources Research

Volumn 42, Issue 7, 2006, Pages

  LaBolle, Eric M ^a   Fogg, Graham E ^a   Eweis, Juana B ^b  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b E L Hydrologic Associates   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

DIFFUSION; FLOW OF WATER; FRACTIONATION; HYDROGEN; HYDROGEOLOGY; MASS TRANSFER;

DIFFUSIVE FRACTIONATION; FLOW PATHS; SUBSURFACE HETEROGENEITY;

GROUNDWATER RESOURCES;

DIFFUSION; FLOW OF WATER; FRACTIONATION; GROUNDWATER RESOURCES; HYDROGEN; HYDROGEOLOGY; MASS TRANSFER;

DIFFUSION; FLUID FLOW; GROUNDWATER; HELIUM ISOTOPE; HETEROGENEITY; HOMOGENEITY; HYDROGEOLOGY; TRITIUM;

EID: 33748060864     PISSN: 00431397     EISSN: None     Source Type: Journal    
DOI: 10.1029/2006WR005842     Document Type: Erratum

References (55)

1. Bear, J. (1972), Dynamics of Fluids in Porous Media, 764 pp., Elsevier, New York.
2. Bear, J., and Y. Bachmat (1991), Introduction to Modeling of Transport Phenomena in Porous Media, Theory Appl. Transp. Porous Media, vol. 4, edited by J. Bear, 553 pp., Springer, New York.
3. Bethke, C. M., and T. M. Johnson (2002), Paradox of groundwater age, Geology, 30, 107-110.
4. Carle, S. F., and G. E. Fogg (1996), Transition probability-based indicator geostatistics, Math. Geol., 25(4), 453-476.
5. Carle, S. F., E. M. LaBolle, G. S. Weissmann, D. Van Brocklin, and G. E. Fogg (1998), Conditional simulation of hydrofacies architecture: A transition probability/Markov approach, in Hydrogeologic Models of Sedimentary Aquifers, edited by G. S. Fraser and J. M. Davis, pp. 147-170, Soc. for Sediment. Geol., Tulsa, Okla.
6. Carrera, J., X. Sánchez-Vila, I. Benet, A. Medina, G. Galarza, and J. Guimerà (1998), On matrix diffusion: Formulations, solution methods and qualitative effects, Hydrogeol. J., 6, 178-190.
7. Clark, I., and P. Fritz (1997), Environmental Isotopes in Hydrogeology, 352 pp., Lewis, Boca Raton, Fla.
8. Clement, T. P. (1997), RT3D-A modular computer code for simulating reactive multi-species transport in 3-dimensional groundwater aquifers, Rep. PNNL-11720, Pac. Northw. Natl. Lab., Richland, Wash. (Available at http://bioprocess.pnl.gov/rt3d.htm).
9. Cook, P. G., D. K. Solomon, W. E. Sanford, E. Busenberg, L. N. Plummer, and R. J. Poreda (1996), Inferring shallow groundwater flow in saprolite and fractured rock using environmental tracers, Water Resour. Res., 32, 1501-1509.
10. Dunlop, P. J. (1975), Isotope effect for diffusion and the structure of liquid water, Phys. Rev. Lett., 35(5), 292-293.
11. Egboka, B. C. E., J. A. Cherry, R. N. Farvolden, and E. O. Frind (1983), Migration of contaminants in groundwater at a landfill: A case study, 3. Tritium as an indicator of dispersion and recharge, J. Hydrol., 63, 51-80.
12. 85Kr, Water Resour. Res., 30, 1693-1708.
13. Fogg, G. E., C. D. Noyes, and S. F. Carle (1998), Geologically-based model of heterogeneous hydraulic conductivity in an alluvial setting, Hydrologeol. J., 6, 131-143.
14. Fogg, G. E., C. Green, and S. F. Carle (2000), Connected-network paradigm for the alluvial aquifer system, in Theory, Modeling, and Field Investigation in Hydrogeology: A Special Volume in Honor of Shlomo P. Neuman's 60th Birthday, Spec. Publ. Geol. Soc. Am., 348, 25-42.
15. Friedman, H. L. (1974), Isotope effects upon motions in liquids in the classical limit. I, in Molecular Motions in Liquids, edited by J. Lascombe, pp. 61-64, Springer, New York.
16. Gillham, R. W., E. A. Sudicky, J. A. Cherry, and E. O. Frind (1984), An advective-diffusive concept for solute transport in heterogeneous unconsolidated geologic deposits, Water Resour. Res., 20(3), 369-378.
17. Grathwohl, P. (1998), Diffusion in Natural Porous Media: Contaminant Transport, Sorption/Desorption and Dissolution Kinetics, 224 pp., Springer, New York.
18. Haggerty, R., and S. M. Gorelick (1995), Multiple-rate mass transfer for modeling diffusion and surface reactions in media with pore-scale heterogeneity, Water Resour. Res., 31, 2383-2400.
19. 3helium groundwater ages and associated dissolved noble gas results from public water supply wells in the Los Angeles physiographic basin, Rep. UCRL-AR-151447, 26 pp., Lawrence Livermore Natl. Lab., Livermore, Calif.
20. Ichikawa, Y., K. Kawamura, N. Fujii, and T. Nattavut (2003), Molecular simulation and multiscale homogenization analysis for microinhomogeneous clay materials, Eng. Comput., 20, 559-582.
21. Jähne, B., G. Heinz, and W. Dietrich (1987), Measurement of the diffusion coefficients of sparingly soluble gases in water with a modified barrier method, J. Geophys. Res., 92, 767-776.
22. 3He in the western Atlantic Ocean, Deep Sea Res., 23, 481-494.
23. Klenk, I. D., and P. Grathwohl (2002), Transverse vertical dispersion in groundwater and the capillary fringe, J. Contam. Hydrol., 58, 111-128.
24. LaBolle, E. M., and G. E. Fogg (2001), Role of molecular diffusion in contaminant migration and recovery in an alluvial aquifer system, Transp. Porous Media, 42, 155-179.
25. Maloszewski, P., and A. Zuber (1991), Influence of matrix diffusion and exchange reactions on radiocarbon ages in fissured carbonate aquifers, Water Resour. Res., 27, 1937-1945.
26. McDonald, M. G., and A. W. Harbaugh (1988), A modular three-dimensional finite-difference groundwater flow model, U.S. Geol. Surv. Tech. Water Resour. Invest., Book 6, Chap. A1, 586 pp.
27. McLaughlin, E. (1960), Transport coefficient ratios for isotopically substituted molecules in the liquid phase and the transport mechanism, Physica, 26, 650-652.
28. Moran, J. E., G. B. Hudson, G. F. Eaton, and R. Leif (2002), A contamination vulnerability assessment for the Livermore-Amador and Niles Cone groundwater basins, Rep. UCRL-AR-148831, 25 pp., Lawrence Livermore Natl. Lab., Livermore, Calif.
29. Moran, J. E., G. B. Hudson, G. F. Eaton, and R. Leif (2004), A contamination vulnerability assessment for the Sacramento area groundwater basin, Rep. UCRL-TR-203258, 44 pp., Lawrence Livermore Natl. Lab., Livermore, Calif.
30. Perkins, T. K., and O. C. Johnston (1963), A review of diffusion and dispersion in porous media, Soc. Pet. Eng, J., 3, 70-83.
31. Plummer, L. N., R. L. Michel, E. M. Thurman, and P. D. Glynn (1993), Environmental tracers for age dating young ground water, in Regional Ground-Water Quality, edited by W. Alley, pp. 255-294, Van Nostrand Reinhold, Hoboken, N. J.
32. Plummer, L. N., E. Busenberg, J. K. Böhlke, D. L. Nelms, R. L. Michel, and P. Schlosser (2001), Groundwater residence times in Shenandoah National Park, Blue Ridge Mountains, Virginia, USA: A multi-tracer approach, Chem. Geol., 179, 93-111.
33. Poreda, R. J., T. E. Cerling, and D. K. Solomon (1988), Tritium and helium isotopes as hydrologic tracers in a shallow unconfined aquifer, J. Hydrol., 103, 1-9.
34. Price, R. M., Z. Top, J. D. Happell, and P. K. Swart (2003), Use of tritium and helium to define groundwater flow conditions in Everglades National Park, Water Resour. Res., 39(9), 1267, doi:10.1029/2002WR001929.
35. Sanford, W. E. (1997), Correcting for diffusion in carbon-14 dating of ground water, Ground Water, 35, 357-361.
36. 3He dating of shallow groundwater, Earth Planet. Sci. Lett., 89, 353-362.
37. 3He in shallow groundwater, Earth Planet. Sci. Lett., 94, 245-256.
38. Shelton, J. L., K. R. Burow, K. Belitz, N. M. Dubrovsky, M. Land, and J. Gronberg (2001), Low-level volatile organic compounds in active public supply wells as ground-water tracers in the Los Angeles physiographic basin, California, 2000, U.S. Geol. Surv. Water Resour. Invest. Rep., 01-4188.
39. Solomon, D. K., and E. A. Sudicky (1991), Tritium and helium 3 isotope ratios for direct estimation of spatial variations in groundwater recharge, Water Resour. Res., 27, 2309-2319.
40. 3He method for determining groundwater recharge, Water Resour. Res., 29, 2951-2962.
41. Starr, R. C., R. W. Gillham, and E. A. Sudicky (1985), Experimental investigation of solute transport in stratified porous media: 2. The reactive case, Water Resour. Res., 21, 1043-1050.
42. 3He dating of river infiltration: An example from the Danube in the Szigetköz area, Hungary, Ground Water, 35, 905-911.
43. Sudicky, E. A., and E. O. Frind (1982), Contaminant transport in fractured porous media: Analytical solutions for a system of parallel fractures, Water Resour. Res., 18, 1634-1642.
44. Sudicky, E. A., R. W. Gillham, and E. O. Frind (1985), Experimental investigation of solute transport in stratified porous media: 1. The nonreactive case, Water Resour. Res., 21, 1035-1041.
45. 3He in groundwater in Takaoka, Earth Planet. Sci. Lett., 85, 74-78.
46. Tang, D. H., E. O. Frind, and E. A. Sudicky (1981), Contaminant transport in fractured porous media: Analytical solution for a single fracture, Water Resour. Res., 17, 555-564.
47. Tompson, A. F. B., S. F. Carle, N. D. Rosenberg, and R. M. Maxwell (1999), Analysis of groundwater migration from artificial recharge in a large urban aquifer: A simulation perspective, Water Resour. Res., 35, 2981-2998.
48. 3He method, Geochem. Int., 6, 810-811.
49. 222Rn ages, J. Geochem. Explor., 13, 57-75.
50. Torgersen, T., T. Zop, W. B. Clarke, W. J. Jenkins, and W. S. Broeker (1977), A new method for physical limnology-Tritium-helium-3 ages-Results for Lakes Erie, Huron and Ontario, Limnol. Oceanogr., 22, 181-193.
51. Tyrrell, H. J. V., and K. R. Harris (1984), Diffusion in Liquids, 437 pp., Butterworths, London.
52. Unterweger, M. P., B. M. Coursey, F. J. Schima, and W. B. Mann (1980), Preparation and calibration of the 1978 National Bureau of Standards tritiated water standards, Int. J. Appl. Radiat. Isotopes, 31, 611-614.
53. Wang, J. H., C. V. Robinson, and E. S. Edelman (1952), Self-diffusion and structure of liquid water. III. Measurement of the self-diffusion of liquid water with H2, H3 and O18 as tracers, J. Am. Chem. Soc., 75, 466-470.
54. Weise, S., and H. Moser (1987), Groundwater dating with helium isotopes, in Isotope Techniques in Water Resource Development, pp. 105-126, Int. At. Energy Agency, Vienna.
55. Weissmann, G. S., Y. Zhang, E. M. LaBolle, and G. E. Fogg (2002), Dispersion of groundwater age in an alluvial aquifer system, Water Resour. Res., 38(10), 1198, doi:10.1029/2001WR000907.