DOI10.1137/05063756XzbMath1146.65075OpenAlexW2022599090MaRDI QIDQ5386194
Sun, Weiwei, Ben Qi Guo
Publication date: 22 April 2008
Published in: SIAM Journal on Numerical Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1137/05063756x
Efficient spectral methods for some singular eigenvalue problems,
Novel spectral methods for Schrödinger equations with an inverse square potential on the whole space,
Interpolation in Jacobi-weighted spaces and its application to a posteriori error estimations of the \(p\)-version of the finite element method,
An \textit{hp}-version error analysis of the discontinuous Galerkin method for linear elasticity,
Construction of polynomial extensions in two dimensions and application to the \(h\)-\(p\) finite element method,
Direct and inverse approximation theorems for the \(p\)-version of the finite element method in the framework of weighted Besov spaces. III: Inverse approximation theorems,
Efficient Spectral and Spectral Element Methods for Eigenvalue Problems of Schrödinger Equations with an Inverse Square Potential,
Analysis of multivariate Gegenbauer approximation in the hypercube,
Convergence analysis of an energy based discontinuous Galerkin method for the wave equation in second-order form: \( h p\) version,
A plane wave method combined with local spectral elements for nonhomogeneous Helmholtz equation and time-harmonic Maxwell equations,
Numerical analysis on the mortar spectral element methods for Schrödinger eigenvalue problem with an inverse square potential,
A Novel Least Squares Method for Helmholtz Equations with Large Wave Numbers,
$H^2$-Stable Polynomial Liftings on Triangles,
LOCAL CHEBYSHEV PROJECTION–INTERPOLATION OPERATOR AND APPLICATION TO THE h–p VERSION OF THE FINITE ELEMENT METHOD IN THREE DIMENSIONS,
Reprint of ``Construction of polynomial extensions in two dimensions and application to the \(h\)-\(p\) finite element method, Superconvergence of the \(h\)-\(p\) version of the finite element method in one dimension, ℎ𝑝-Discontinuous Galerkin methods for the Helmholtz equation with large wave number, A Trefftz-discontinuous Galerkin method for time-harmonic elastic wave problems