Anisotropic rectangular nonconforming finite element analysis for Sobolev equations
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Publication:1030284
DOI10.1007/S10483-008-0909-2zbMath1221.65260OpenAlexW2023221406MaRDI QIDQ1030284
Cheng Guo, Hai-Hong Wang, Dong-Yang Shi
Publication date: 1 July 2009
Published in: Applied Mathematics and Mechanics. (English Edition) (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10483-008-0909-2
Related Items (6)
A collocation spectral method for two-dimensional Sobolev equations ⋮ An anisotropic nonconforming finite element scheme with moving grids for parabolic integro-differential equations ⋮ High accuracy analysis of a new nonconforming mixed finite element scheme for Sobolev equations ⋮ A New Error Analysis of Nonconforming <span style= ⋮ Superconvergence analysis of an \(H^1\)-Galerkin mixed finite element method for Sobolev equations ⋮ A reduced-order extrapolating collocation spectral method based on POD for the 2D Sobolev equations
Cites Work
- Error estimates of a Galerkin method for some nonlinear Sobolev equations in one space dimension
- Stabilized finite element method based on the Crank--Nicolson extrapolation scheme for the time-dependent Navier--Stokes equations
- Time-Stepping Galerkin Methods for Nonlinear Sobolev Partial Differential Equations
- Two-Level Method Based on Finite Element and Crank-Nicolson Extrapolation for the Time-Dependent Navier-Stokes Equations
- Superconvergence and extrapolation of non-conforming low order finite elements applied to the Poisson equation
- Stability and Convergence of the Crank–Nicolson/Adams–Bashforth scheme for the Time‐Dependent Navier–Stokes Equations
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