A Generalized Ritz-Least-Squares Method for Dirichlet Problems
From MaRDI portal
Publication:4775416
DOI10.1137/0710010zbMath0287.65056OpenAlexW2046643352MaRDI QIDQ4775416
James H. Bramble, Joachim A. Nitsche
Publication date: 1973
Published in: SIAM Journal on Numerical Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1137/0710010
Spectral, collocation and related methods for boundary value problems involving PDEs (65N35) Finite element, Rayleigh-Ritz and Galerkin methods for boundary value problems involving PDEs (65N30)
Related Items (20)
Error and stability estimates of a least-squares variational kernel-based method for second order elliptic PDEs ⋮ A Least Squares Decomposition Method for Solving Elliptic Equations ⋮ Piecewise linear approach to the Stokes equations in 3 D ⋮ APPROXIMATE AND LOW REGULARITY DIRICHLET BOUNDARY CONDITIONS IN THE GENERALIZED FINITE ELEMENT METHOD ⋮ Zooming Algorithms for Accurate Plotting of Functions of Two Real Variables ⋮ Numerical technique for solving truss and plane problems for a new class of elastic bodies ⋮ Preconditioning nonconforming finite element methods for treating Dirichlet boundary conditions. I ⋮ Preconditioning nonconforming finite element methods for treating Dirichlet boundary conditions. II ⋮ The space-continuous-discontinuous Galerkin method ⋮ New error bounds for the penalty method and extrapolation ⋮ Discrete time Galerkin methods for a parabolic boundary value problem ⋮ High-order methods for parabolic problems ⋮ Boundary flux estimates for elliptic problems by the perturbed variational method ⋮ Error estimates for Galerkin methods for quasilinear parabolic and elliptic differential equations in divergence form ⋮ A survey of some finite element methods proposed for treating the Dirichlet problem ⋮ A note on the efficient solution of matrix pencil systems ⋮ Least-squares mixed finite element method for a class of Stokes equation ⋮ A unified analysis of a weighted least squares method for first-order systems ⋮ Computational Investigations of Least-Squares Type Methods for the Approximate Solution of Boundary Value Problems ⋮ Higher Order Approximations to the Boundary Conditions for the Finite Element Method
This page was built for publication: A Generalized Ritz-Least-Squares Method for Dirichlet Problems