Fractional Laplace model for hydraulic conductivity
By Mark M. Meerschaert, Tomasz J. Kozubowski, Fred J. Molz III, Silong Lu. 2004
71 citations recorded by the source corpus.
Subfields: Global and Planetary Change, Modeling and Simulation, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/7066060b56a8916e1f7647bb93bb5c2680c69a4f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Global and Planetary Change
In Modeling and Simulation
- Mark M. Meerschaert
- Hans-Peter Scheffler
- Boris Baeumer
- David A. Benson
- Charles Tadjeran
- Marek Arendarczyk
- Krzysztof Dcebicki
- Fawang Liu
In Statistical and Nonlinear Physics
- Mark M. Meerschaert
- Hans-Peter Scheffler
- David A. Benson
- Boris Baeumer
- Marek Arendarczyk
- Krzysztof Dcebicki
- Kei Kobayashi
- Anatoly N. Kochubei
Citations in the corpus
- Asymptotics of supremum distribution of a Gaussian process over a Weibullian time (2009, methodology): “ction), the exact asymptotics takes a form qualitatively different from (2). Finally, in Section 5, we apply the obtained results to the analysis of extremal behavior of fractional Laplace motion; see [6, 7]. 2. Notation and preliminary results Let {X(t):t∈ [0,∞)} be a centered Gaussian process with ”
- Aquifer operator scaling and the effect on solute mixing and dispersion (2006, background): “The distribution of K or ln(K) is typically heavier tailed than a Gaussian [Eggleston et al., 1996; Painter and Paterson, 1994; Painter, 1996, 2001; Rasmussen et al., 1993; Liu and Molz, 1996, 1997; Benson et al., 2001; Hyun and Neuman, 2003; Meerschaert et al., 2004; Aban et al., 2005].”