Fractional advection-dispersion equation: A classical mass balance with convolution-Fickian flux

Water Resources Research

Volumn 36, Issue 12, 2000, Pages 3763-3766

  Cushman, J H ^a   Ginn, T R ^b  

^a PURDUE UNIVERSITY   (United States)

^b PURDUE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ADVECTION; DIFFUSION; DISPERSION; EQUATION; POROUS MEDIUM; SOLUTE TRANSPORT;

ADVECTION-DIFFUSION EQUATION; DISPERSION; MASS BALANCE; POROUS MEDIUM; SOLUTE TRANSPORT;

EID: 0034515585     PISSN: 00431397     EISSN: None     Source Type: Journal    
DOI: 10.1029/2000WR900261     Document Type: Article

References (17)

1. Fractional dispersion, Lévy motion, and the MADE tracer tests
2. The fractional-order governing equation of Levy motion
3. An analysis of complex reaction networks in groundwater modeling
4. On diffusion in fractal porous media
5. Nonlocal dispersion in media with continuously evolving scales of heterogeneity
6. Nonequilibrium statistical mechanics of preasymptotic dispersion
7. Langevin equations for continuous time Levy flights
8. Fractional calculus and stable probability distributions
9. Multidimensional advection and fractional dispersion
10. Generalized diffusion-advection schemes and dispersive sedimentation: A fractional approach
11. Anomalous transport in external fields: Continuous time random walks and fractional diffusion equations extended
12. The influence of physical heterogeneity on microbial degradation and distribution in porous media
13. Anomalous transit-time dispersion in amorphous solids
14. Scale-dependent effective dispersion coefficients for one-dimensional solute transport