Numerical stabilization of Biot's consolidation model by a perturbation on the flow equation
By G. Aguilar, Francisco José Gaspar, Francisco Javier Lisbona, Carmen Rodrigo. 2008
98 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/4feb9bd9a0425f9185ec0f54e4f29914b38ba6b6
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
- Carmen Rodrigo
- Qiming Chen
- Guoxiong Mei
- Francisco José Gaspar
- Harald Osnes
- Hans Petter Langtangen
- Joachim Berdal Haga
In Computational Theory and Mathematics
- Qiming Chen
- Guoxiong Mei
- Carmen Rodrigo
- Francisco José Gaspar
- Harald Osnes
- Hans Petter Langtangen
- Joachim Berdal Haga
In Mechanics of Materials
- Qiming Chen
- Guoxiong Mei
- Carmen Rodrigo
- Francisco José Gaspar
- Harald Osnes
- Hans Petter Langtangen
- Joachim Berdal Haga
Citations in the corpus
- Solution of Terzaghi one-dimensional consolidation equation with general boundary conditions (2013, methodology): “(1), (2), (7), and (8) are referred to as the Terzaghi one-dimensional consolidation equation with general boundary conditions in this work.”
- Stability and monotonicity for some discretizations of the Biot’s consolidation model (2015, unknown): “Such strategy has been applied in [29] to provide a stable scheme by using linear finite element approximations for both unknowns.”
- On the causes of pressure oscillations in low‐permeable and low‐compressible porous media (2012, methodology): “[7], who employed a perturbation term depending only on a priori material and grid parameters.”
- On the fixed-stress split scheme as smoother in multigrid methods for coupling flow and geomechanics (2017, methodology): “(12) For the spatial discretization, we use a stabilized linear finite element method [19].”