Computation of variably saturated subsurface flow by adaptive mixed hybrid finite element methods
By M. Bause, Peter Knabner. 2004
87 citations recorded by the source corpus.
Subfields: Computational Mechanics, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/e7d14cff15da1e867a84a4514f5fd58ec7c8e365
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Fred L. Ogden
- Matthew W. Farthing
- C. Kees
- Clint N. Dawson
- François Lehmann
- Benjamin Belfort
- Shuyu Sun
- Claudio Paniconi
In Electrical and Electronic Engineering
- Fred L. Ogden
- Matthew W. Farthing
- Clint N. Dawson
- François Lehmann
- Benjamin Belfort
- Claudio Paniconi
- Mario Putti
Citations in the corpus
- Numerical Solution of Richards' Equation: A Review of Advances and Challenges (2017, background): “, 2013) have often been required along with significant work on methods for solving the resulting nonlinear discrete problems (Paniconi et al., 1991; Bergamaschi et al., 1999; Bause and Knabner, 2004; List and Radu, 2016).”
- Comparison of Equivalent Conductivities for Numerical Simulation of One‐Dimensional Unsaturated Flow (2005, methodology): “…of infiltration in ini- involved (Farthing et al., 2003), the adopted lineariza-tially dry porous media remains a challenge, espe- tion technique (Bergamaschi and Putti, 1999) or for adapcially when very sharp fronts are present (Milly, 1985; tative grid refinement (Bause and Knabner, 2004).”
- Locally conservative, stabilized finite element methods for variably saturated flow (2008, background): “Sufficient resolution is, however, unreachable in many cases without the use of adaptive mesh refinement [12, 27].”