Supercloseness of the mixed finite element method for the primary function on unstructured meshes and its applications
DOI10.1007/s10543-014-0494-0zbMath1308.65199OpenAlexW2032791757MaRDI QIDQ486713
Publication date: 16 January 2015
Published in: BIT (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10543-014-0494-0
Galerkin methodfinite element methodunstructured meshessuperconvergenceerror estimateleast squares methodlinear elliptic equations
Boundary value problems for second-order elliptic equations (35J25) Error bounds for boundary value problems involving PDEs (65N15) Stability and convergence of numerical methods for boundary value problems involving PDEs (65N12) Finite element, Rayleigh-Ritz and Galerkin methods for boundary value problems involving PDEs (65N30) Mesh generation, refinement, and adaptive methods for boundary value problems involving PDEs (65N50)
Related Items (4)
Cites Work
- Superconvergence for triangular order \(k=1\) Raviart-Thomas mixed finite elements and for triangular standard quadratic finite element methods
- Local energy estimates for the finite element method on sharply varying grids
- Sharp $L_2$-Norm Error Estimates for First-Order div Least-Squares Methods
- A note on least-squares mixed finite elements in relation to standard and mixed finite elements
- Finite Element Methods for Navier-Stokes Equations
- Mixed and Hybrid Finite Element Methods
- First-Order System Least Squares for Second-Order Partial Differential Equations: Part I
- Suboptimal and Optimal Convergence in Mixed Finite Element Methods
- A New Superconvergence for Mixed Finite Element Approximations
- A remark on the coercivity for a first‐order least‐squares method
- The Mathematical Theory of Finite Element Methods
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