A finite volume model for the solution of the advection-dispersion equation

ISH Journal of Hydraulic Engineering

Volumn 13, Issue 2, 2007, Pages 122-135

  Ratha, D ^a   Hari Prasad, K S ^a   Ojha, C S P ^a  

^a INDIAN INSTITUTE OF TECHNOLOGY ROORKEE   (India)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 62749101224     PISSN: 09715010     EISSN: 21643040     Source Type: Journal    
DOI: 10.1080/09715010.2007.10514875     Document Type: Article

References (12)

1. Bear, J., 1972. Dynamics of Fluids in Porous Media. New York, N.Y.:Elsevier.
2. Cox, R. A., and Nishikawa, T., 1991. A New Total Variation Diminishing Scheme for the Solution of Advective-Dominant Solute Transport. Water Resources Research, 27 (No. 10):2645–2654.
3. Freeze, R. A., and Chery, J. A., 1979. Ground Water. Englewood Cliffs, New Jersey:Prentice Hall Inc.
4. O'Loughlin, E. M., and Bowmer, K. H., 1975. Dilution and Decay of Aquatic Herbicides in Flowing Channels. Journal of Hydrology, 26:217–235.
5. Ogata, A., and Banks, R. B., 1961. A Solution of the Differential Equation of Longitudinal Dispersion in Porous Media. Prof. Paper No. 411 a, U.S. Geological Survey, Washington, D.C.
6. Putti, M., Yeh, W., and Mulder, W. A., 1990. A Triangular Finite Volume Approach with High Eesolution Upwind Terms for the Solution of Ground Water Transport Equations. Water Resources Research, 26 (No. 12):2865–2880.
7. Rose, D. A., 1977. Dilution and Decay of Aquatic Herbicides in Flowing Channels- Comments. Journal of Hydrology, 32:399–400.
8. Runkel, R. L., 1996. Solution of the Advection-Dispersion Equation:Continuous Load of Finite Duration. Journal of Environmental Engg., ASCE, 122 (9):830–832.
9. Tai, C. H., Chiang, D. C., and Su, Y. P., 1997. Explicit Time Marching Methods for the Time Dependent Euler Computations. Journal of Computational Physics, 130:191–202.
10. Van Albada, G. D., Van Leer, B., and Robers, W. W., Jr. 1982. A Comparative Study of Computational Methods in Cosmic Gas Dynamics. Astronomy and Astrophysics, 108:76–86.
11. Van Genuchten, M. Th., 1981. Analytical Solutions for Chemical Transport with Simultaneous Adsorption, Zero Order Production and First Order Decay. Journal of Hydrology, 49:213–233.
12. Van Leer, B., 1977. Towards the Ultimate Conservative Difference Scheme:A New Approach to Numerical Convection. Journal Computational Physics, 23:276–299.