Nonlocal and localized analyses of conditional mean transient flow in bounded, randomly heterogeneous porous media
By Ming Ye, Shlomo P. Neuman, Alberto Guadagnini, Daniel M. Tartakovsky. 2004
84 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Environmental Engineering, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/ef82bbf4372aaf3d1e0875bd742d208a837a7426
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- Mark M. Meerschaert
- David A. Benson
- Hans-Peter Scheffler
- Boris Baeumer
- Daniel M. Tartakovsky
- Hoshin V. Gupta
- N. Bulygina
- Shlomo P. Neuman
In Environmental Engineering
- Mark M. Meerschaert
- David A. Benson
- N. Bulygina
- Hoshin V. Gupta
- Hans-Peter Scheffler
- Boris Baeumer
- Daniel M. Tartakovsky
- Shlomo P. Neuman
In Statistics and Probability
- David A. Benson
- Hoshin V. Gupta
- N. Bulygina
- Mark M. Meerschaert
- Shlomo P. Neuman
- Daniel M. Tartakovsky
- Hans-Peter Scheffler
- Boris Baeumer
Citations in the corpus
- Perspective on theories of non-Fickian transport in heterogeneous media (2009, methodology): “Methods to compute them include forward and inverse conditional Monte Carlo simulation or the solution of corresponding recursive conditional moment equations [82,83,34,38,90].”
- Aquifer operator scaling and the effect on solute mixing and dispersion (2006, background): “…(some more likely than others), and either analyzes the ensemble statistics of the head and concentration fields or solves the moment equations themselves [Graham and McLaughlin, 1989; Li and McLaughlin, 1991; Li et al., 2003, 2004; Guadagnini and Neuman, 1999a, 1999b, 2001; Ye et al., 2004].”
- Estimating the uncertain mathematical structure of a water balance model via Bayesian data assimilation (2009, background): “…of specifying (somehow, by assumption and/or inference) one or more suitable conceptual models for the hydrologic system of interest [see, e.g., Ye et al., 2004; Young, 2001]; this requires clear definition of the spatial boundaries of the system, selection of which input and output fluxes…”
- Correcting the mathematical structure of a hydrological model via Bayesian data assimilation (2011, methodology): “…by Bulygina and Gupta [2009], we treat the specification of a system model as having two sequential stages: a system conceptual structure identification stage [e.g., Clark et al., 2008; Ye et al., 2004; Young, 2001] followed by a system mathematical (equation) structure identification stage.”