Reply [to “Comment on ‘Diffusion theory for transport in porous media: Transition-probability densities of diffusion processes corresponding to advection-dispersion equations’ by Eric M. LaBolle et al.”]

Water Resources Research

Volumn 36, Issue 3, 2000, Pages 823-824

  LaBolle, Eric M ^a   Fogg, Graham E ^a  

^a UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 84978044203     PISSN: 00431397     EISSN: 19447973     Source Type: Journal    
DOI: 10.1029/1999WR900325     Document Type: Letter

References (12)

1. Ackerer, P., Propagation d'un fluide en aquifère poreux saturé en eau: Prise en comte et localisation des hétérogénéités par outils théoriques et expérimentaux, Ph.D. thesis,Univ. Louis Pasteur de Strasbourg,Strasbourg, France, 1985.
2. Ackerer, P., andR. Mose, Comment on “Diffusion theory for transport in porous media: Transition-probability densities of diffusion processes corresponding to advection-dispersion equations” by Eric LaBolle et al.,Water Resour. Res., 3.
3. Carslaw, H. S., J. C. Jaeger, Conduction of Heat in Solids, 363–365, Clarendon, Oxford, England, 1959.
4. Cordes, C., H. Daniels, G. Rouvé, A new very efficient algorithm for particle tracking in layered aquifersComputer Methods in Water Resources II, 1, Groundwater Modelling and Pressure FlowD. B. Sari, et al., 41–55, Springer-Verlag, New York, 1991.
5. Einstein, A., Über die von der molekularkinetischen theorie der wärme geforderte Bewegung von in ruhenden flüssigkeiten suspendeirten Teilchen, Ann. Phys., 17, 549–560, 1905.
6. Kolmogorov, A. N., Über die analytischen methoden in der wahrscheinlichkeitsrechnung, Math. Anal., 104, 415–458, 1931.
7. LaBolle, E. M., G. E. Fogg, A. F. B. Tompson, Random-walk simulation of transport in heterogeneous porous media: Local mass-conservation problem and implementation methods, Water Resour. Res., 32 3, 583–593, 1996.
8. LaBolle, E. M., J. Quastel, G. E. Fogg, Diffusion theory for transport in porous media: Transition-probability densities of diffusion processes corresponding to advection-dispersion equations, Water Resour. Res., 34 7, 1685–1693, 1998.
9. LaBolle, E. M., J. Quastel, G. E. Fogg, andJ. Gravner, Diffusion processes in composite porous media and their numerical integration by random walks: Generalized stochastic differential equations with discontinuous coefficients,Water Resour. Res., 3.
10. Semra, K., P. Ackerer, R. Mosé, Three-dimensional groundwater quality modelling in heterogeneous media, Water Pollution II: Modelling, Measuring and PredictionL. C. Wrobel, C. A. Brebbia, 3–11, Comput. Mech., Billerica, Mass., 1993.
11. Uffink, G. J. M., A random walk method for the simulation of macrodispersion in a stratified aquifer, Relation of Groundwater Quality and Quantity, IAHS Publ., 146, 103–114, 1985.
12. Uffink, G. J. M., Analysis of dispersion by the random walk method, Ph.D. thesis, 150 pp.,Delft Univ. of Technol.,Delft, Netherlands, 1990.