Numerical solvers for a poromechanic problem with a moving boundary
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Publication:2305105
DOI10.3934/mine.2019.4.824zbMath1432.74201OpenAlexW2979853755MaRDI QIDQ2305105
Paolo Zunino, Daniele Cerroni, Florin Adrian Radu
Publication date: 10 March 2020
Published in: Mathematics in Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3934/mine.2019.4.824
Related Items (2)
Unfitted finite element method for fully coupled poroelasticity with stabilization ⋮ Higher order Galerkin-collocation time discretization with Nitsche's method for the Navier-Stokes equations
Uses Software
Cites Work
- Fictitious domain finite element methods using cut elements. II: A stabilized Nitsche method
- A stabilized Nitsche fictitious domain method for the Stokes problem
- Optimal preconditioners for Nitsche-XFEM discretizations of interface problems
- Robust fixed stress splitting for Biot's equations in heterogeneous media
- Ghost penalty
- Stability and convergence of sequential methods for coupled flow and geomechanics: fixed-stress and fixed-strain splits
- An unfitted interface penalty method for the numerical approximation of contrast problems
- Convergence of iterative coupling for coupled flow and geomechanics
- Poroelasticity
- A new face-oriented stabilized XFEM approach for 2D and 3D incompressible Navier-Stokes equations
- Partitioning strategies for the interaction of a fluid with a poroelastic material based on a Nitsche's coupling approach
- An unfitted finite element method, based on Nitsche's method, for elliptic interface problems.
- A partially parallel-in-time fixed-stress splitting method for Biot's consolidation model
- Anderson accelerated fixed-stress splitting schemes for consolidation of unsaturated porous media
- Space-time finite element approximation of the Biot poroelasticity system with iterative coupling
- On the fixed-stress split scheme as smoother in multigrid methods for coupling flow and geomechanics
- Block-partitioned solvers for coupled poromechanics: a unified framework
- A finite element method for the simulation of strong and weak discontinuities in solid mechanics
- A cut finite element method for a Stokes interface problem
- Numerical Approximation of Large Contrast Problems with the Unfitted Nitsche Method
- CutFEM: Discretizing geometry and partial differential equations
- Numerical Methods for Two-phase Incompressible Flows
- An efficient finite element method for embedded interface problems
- An Algebraic Multigrid Method for Linear Elasticity
- A cut finite element method with boundary value correction
- Fictitious domain methods using cut elements: III. A stabilized Nitsche method for Stokes’ problem
- Analysis of an extended pressure finite element space for two-phase incompressible flows
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