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A simulation of the multiple trapping model for continuous time random walk transport
Journal of Applied Physics
◽
10.1063/1.354596
◽
1993
◽
Vol 74
(5)
◽
pp. 3224-3230
◽
Cited By ~ 16
Author(s):
V. Vasudevan
◽
J. Vasi
Keyword(s):
Random Walk
◽
Continuous Time
◽
Continuous Time Random Walk
◽
Multiple Trapping
◽
Multiple Trapping Model
◽
Trapping Model
Download Full-text
Related Documents
Cited By
References
Fractional Diffusion in the Multiple-Trapping Regime and Revision of the Equivalence with the Continuous-Time Random Walk
Physical Review Letters
◽
10.1103/physrevlett.91.010602
◽
2003
◽
Vol 91
(1)
◽
Cited By ~ 75
Author(s):
Juan Bisquert
Keyword(s):
Random Walk
◽
Continuous Time
◽
Fractional Diffusion
◽
Continuous Time Random Walk
◽
Multiple Trapping
Download Full-text
Equivalence of multiple-trapping model and time-dependent random walk
Physical Review B
◽
10.1103/physrevb.16.4474
◽
1977
◽
Vol 16
(10)
◽
pp. 4474-4479
◽
Cited By ~ 109
Author(s):
J. Noolandi
Keyword(s):
Random Walk
◽
Time Dependent
◽
Multiple Trapping
◽
Multiple Trapping Model
◽
Trapping Model
Download Full-text
Continuous-time random walk
Physics Subject Headings (PhySH)
◽
10.29172/fec72dfb-0bb2-402a-810a-e515ffeaff8f
◽
2018
◽
Keyword(s):
Random Walk
◽
Continuous Time
◽
Continuous Time Random Walk
Download Full-text
Effective dispersivities for a two-dimensional periodic fracture network by a continuous time random walk analysis of single-intersection simulations
Water Resources Research
◽
10.1029/2000wr900240
◽
2001
◽
Vol 37
(1)
◽
pp. 41-49
◽
Cited By ~ 13
Author(s):
D. Grubert
Keyword(s):
Random Walk
◽
Continuous Time
◽
Fracture Network
◽
Continuous Time Random Walk
◽
Two Dimensional
◽
Random Walk Analysis
Download Full-text
Quartile histogram assessment of glioma malignancy using high b ‐value diffusion MRI with a continuous‐time random‐walk model
NMR in Biomedicine
◽
10.1002/nbm.4485
◽
2021
◽
Vol 34
(4)
◽
Author(s):
M. Muge Karaman
◽
Jiaxuan Zhang
◽
Karen L. Xie
◽
Wenzhen Zhu
◽
Xiaohong Joe Zhou
Keyword(s):
Random Walk
◽
Continuous Time
◽
Diffusion Mri
◽
B Value
◽
Continuous Time Random Walk
◽
Random Walk Model
◽
High B Value
Download Full-text
Multiscale Modeling of Carbonate Acidizing Using Continuous Time Random Walk Approach
10.2118/187541-ms
◽
2017
◽
Author(s):
Kang Kang
◽
Elsayed Abdelfatah
◽
Maysam Pournik
◽
Bor Jier Shiau
◽
Jeffrey Harwell
Keyword(s):
Random Walk
◽
Multiscale Modeling
◽
Continuous Time
◽
Continuous Time Random Walk
◽
Carbonate Acidizing
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Langevin formulation of a subdiffusive continuous-time random walk in physical time
Physical Review E
◽
10.1103/physreve.92.012102
◽
2015
◽
Vol 92
(1)
◽
Cited By ~ 5
Author(s):
Andrea Cairoli
◽
Adrian Baule
Keyword(s):
Random Walk
◽
Continuous Time
◽
Continuous Time Random Walk
◽
Physical Time
Download Full-text
Continuous-time random-walk approach to supercooled liquids. II. Mean-square displacements in polymer melts
Physical Review E
◽
10.1103/physreve.89.042604
◽
2014
◽
Vol 89
(4)
◽
Cited By ~ 23
Author(s):
J. Helfferich
◽
F. Ziebert
◽
S. Frey
◽
H. Meyer
◽
J. Farago
◽
...
Keyword(s):
Random Walk
◽
Continuous Time
◽
Polymer Melts
◽
Supercooled Liquids
◽
Continuous Time Random Walk
◽
Mean Square
Download Full-text
Hopping conduction from multiple scattering theory and continuous time random walk to the coherent medium approximation
10.1063/1.34332
◽
1984
◽
Cited By ~ 2
Author(s):
M. Lax
◽
T. Odagaki
Keyword(s):
Random Walk
◽
Multiple Scattering
◽
Continuous Time
◽
Scattering Theory
◽
Continuous Time Random Walk
◽
Hopping Conduction
◽
Multiple Scattering Theory
Download Full-text
Continuous-time random-walk in disordered systems
Stochastic Processes Formalism and Applications - Lecture Notes in Physics
◽
10.1007/3-540-12326-1_28
◽
2008
◽
pp. 279-285
Author(s):
Vipin Srivastava
Keyword(s):
Random Walk
◽
Continuous Time
◽
Disordered Systems
◽
Continuous Time Random Walk
Download Full-text
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