Groundwater flow in heterogeneous composite aquifers
By C. Larrabee Winter, Daniel M. Tartakovsky. 2002
112 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Environmental Engineering, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/9533cfb41b1897c0875e3f40a67bd08ffa049a27
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
- Daniel M. Tartakovsky
- Nicholas Zabaras
- Baskar Ganapathysubramanian
- Shlomo P. Neuman
- Yong Zhang
- Donald M. Reeves
In Environmental Engineering
- Nicholas Zabaras
- Daniel M. Tartakovsky
- Baskar Ganapathysubramanian
- Shlomo P. Neuman
- Ming Ye
- Anthony Nouy
- Hoshin V. Gupta
- Bruno Sudret
In Statistics and Probability
- Nicholas Zabaras
- Baskar Ganapathysubramanian
- Shlomo P. Neuman
- Daniel M. Tartakovsky
- Anthony Nouy
- Sondipon Adhikari
- Youssef M. Marzouk
- Bruno Sudret
Citations in the corpus
- A Sparse Grid Stochastic Collocation Method for Partial Differential Equations with Random Input Data (2008, unknown): “We mention, among others, the Spectral Galerkin method [3, 4, 16, 20, 22, 25, 27, 36], Stochastic Collocation [5, 24, 29, 35], perturbation methods or Neumann expansions [1, 17,30,34].”
- Perspective on theories of non-Fickian transport in heterogeneous media (2009, background): “Published attempts [13] to overcome the stationarity limitation by applying CTRW piecewise to ‘‘stationary” segments of a heterogeneous formation is ad hoc and inconsistent with the fact that, in any such finite segment, the velocity becomes nonstationary due to continuity conditions that have to be”
- A Stochastic Collocation Method for Elliptic Partial Differential Equations with Random Input Data (2007, unknown): “as a function of countably many independent random variables; nonlinear transformations also have been used in [43, 60]).”
- Sparse grid collocation schemes for stochastic natural convection problems (2007, methodology): “The random domain decomposition method [4] [5] [6] [7] coupled with the MDE method has been shown to be successful in solving complex fluid flow problems in porous media having large input variances.”