A-Posteriori Error Estimates for Uniform p-Version Finite Element Methods in Square
From MaRDI portal
Publication:5155230
DOI10.4208/aamm.2013.m68zbMath1488.65682OpenAlexW2571420939MaRDI QIDQ5155230
Danping Yang, Yu Jie Liu, Jian-Wei Zhou
Publication date: 6 October 2021
Published in: Advances in Applied Mathematics and Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4208/aamm.2013.m68
Error bounds for boundary value problems involving PDEs (65N15) Finite element, Rayleigh-Ritz and Galerkin methods for boundary value problems involving PDEs (65N30)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- A posteriori error analysis for a fully discrete discontinuous Galerkin approximation to a kind of reactive transport problems
- An improved a posteriori error estimate for the Galerkin spectral method in one dimension
- Toward a universal h-p adaptive finite element strategy. II: A posteriori error estimation
- A posteriori error estimation in finite element analysis
- A posteriori estimators for the \(h\)-\(p\) version of the finite element method in 1D
- A Legendre Galerkin spectral method for optimal control problems
- The p‐version of the finite element method for three‐dimensional curved thin walled structures
- Spectral mixed Galerkin method for state constrained optimal control problem governed by the first bi-harmonic equation
- A posteriori error analysis and adaptive processes in the finite element method: Part I—error analysis
- Polynomial approximation of some singular functions
- Convergence analysis of the Jacobi spectral-collocation methods for Volterra integral equations with a weakly singular kernel
- The Optimal Convergence Rate of the p-Version of the Finite Element Method
- Efficient Spectral-Galerkin Method I. Direct Solvers of Second- and Fourth-Order Equations Using Legendre Polynomials
- Convergence Analysis of the Spectral Methods for Weakly Singular Volterra Integro-Differential Equations with Smooth Solutions
- The Mathematical Theory of Finite Element Methods
- hp-Interpolation of Nonsmooth Functions and an Application to hp-A posteriori Error Estimation
- Spectral Approximation of the Helmholtz Equation with High Wave Numbers
- On residual-based a posteriori error estimation in hp-FEM
This page was built for publication: A-Posteriori Error Estimates for Uniform p-Version Finite Element Methods in Square