A posteriori analysis for a mixed formulation of the Stokes spectral problem
DOI10.1007/s10092-023-00548-yzbMath1530.35222arXiv2310.13169OpenAlexW4388624942MaRDI QIDQ6142557
Publication date: 4 January 2024
Published in: Calcolo (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2310.13169
PDEs in connection with fluid mechanics (35Q35) Error bounds for boundary value problems involving PDEs (65N15) Stokes and related (Oseen, etc.) flows (76D07) Finite element, Rayleigh-Ritz and Galerkin methods for boundary value problems involving PDEs (65N30) Finite element methods applied to problems in fluid mechanics (76M10) Mesh generation, refinement, and adaptive methods for boundary value problems involving PDEs (65N50) Numerical methods for eigenvalue problems for boundary value problems involving PDEs (65N25) PDEs with measure (35R06)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Analysis of a velocity-pressure-pseudostress formulation for the stationary Stokes equations
- A posteriori error estimation and adaptive mesh-refinement techniques
- Regularity results for elliptic equations in Lipschitz domains
- A mixed virtual element method for a pseudostress-based formulation of linear elasticity
- A posteriori error estimates for a virtual element method for the Steklov eigenvalue problem
- The Dirichlet problem for the Stokes system on Lipschitz domains
- A posteriori error estimator for eigenvalue problems by mixed finite element method
- A posteriori error estimates for the Stokes problem with singular sources
- A priori and a posteriori error analyses of a pseudostress-based mixed formulation for linear elasticity
- A priori error analysis for a mixed VEM discretization of the spectral problem for the Laplacian operator
- Error estimates for a vorticity-based velocity-stress formulation of the Stokes eigenvalue problem
- An adaptive finite element scheme for the Hellinger-Reissner elasticity mixed eigenvalue problem
- A priori and a posteriori error analyses of an augmented HDG method for a class of quasi-Newtonian Stokes flows
- A posteriori error estimates for Maxwell's eigenvalue problem
- Partial differential equations and functional analysis. The Philippe Clément Festschrift. Based on the workshop, Delft, Netherlands, November 29--December 1, 2004 dedicated to Philippe Clément on the occasion of his retirement in December 2004.
- A posteriori analysis for a mixed FEM discretization of the linear elasticity spectral problem
- Solving PDEs in Python
- Optimal convergence of adaptive FEM for eigenvalue clusters in mixed form
- Numerical Experiments for the Arnold--Winther Mixed Finite Elements for the Stokes Problem
- Finite elements in computational electromagnetism
- A residual basedA POSTERIORIerror estimator for an augmented mixed finite element method in linear elasticity
- Gmsh: A 3-D finite element mesh generator with built-in pre- and post-processing facilities
- Error estimation for low-order adaptive finite element approximations for fluid flow problems
- Residual-baseda posteriorierror estimation for the Maxwell’s eigenvalue problem
- Mixed Finite Element Methods and Applications
- A posteriori estimates for the Stokes eigenvalue problem
- A priori and a posteriori error estimates for a virtual element spectral analysis for the elasticity equations
- Mixed Methods for the Velocity-Pressure-Pseudostress Formulation of the Stokes Eigenvalue Problem
This page was built for publication: A posteriori analysis for a mixed formulation of the Stokes spectral problem