Error bars and quadratically convergent methods for the numerical simulation of the Hartree-Fock equations
type: Item
instance of: scholarly article
title: Error bars and quadratically convergent methods for the numerical simulation of the Hartree-Fock equations
zbMATH Open document ID: 1027.81043
author: Yvon Maday
author: Gabriel Turinici
published in: Numerische Mathematik
publication date: 2003-08-21T00:00:00Z
Mathematics Subject Classification ID: 81V55
Mathematics Subject Classification ID: 81-08
Mathematics Subject Classification ID: 81Q05
Mathematics Subject Classification ID: 65G99
Mathematics Subject Classification ID: 35Q40
Mathematics Subject Classification ID: 81Q15
zbMATH DE Number: 1967413
zbMATH Keywords: a posteriori error analysis
zbMATH Keywords: computational quantum chemistry
MaRDI profile type: Publication
full work available at URL: s002110100358
OpenAlex ID: W1964580080
cites work: A‐posteriori error estimates for the finite element method
cites work: A Posteriori Error Estimation for Hierarchic Models of Elliptic Boundary Value Problems on Thin Domains
cites work: Q4951759
cites work: On the convergence of SCF algorithms for the Hartree-Fock equations
cites work: Solutions of Hartree-Fock equations for Coulomb systems
cites work: NUMERICAL ANALYSIS OF A POSTERIORI FINITE ELEMENT BOUNDS FOR LINEAR FUNCTIONAL OUTPUTS
cites work: A general formulation for a posteriori bounds for output functionals of partial differential equations; application to the eigenvalue problem
cites work: Local and pollution error estimation for finite element approximations of elliptic boundary value problems
cites work: A hierarchical duality approach to bounds for the outputs of partial differential equations
cites work: A posteriori finite element bounds for linear-functional outputs of elliptic partial differential equations
cites work: Asymptotic a posteriori finite element bounds for the outputs of noncoercive problems: The Helmholtz and Burgers equations
cites work: Consistency, stability, a priori and a posteriori errors for Petrov- Galerkin methods applied to nonlinear problems
cites work: A Posteriori Error Estimates for Nonlinear Problems. Finite Element Discretizations of Elliptic Equations
DOI: 10.1007/S002110100358
description: scientific article; zbMATH DE number 1967413