Hyperbolic Pairs in the Method of Conjugate Gradients
From MaRDI portal
Publication:5578439
DOI10.1137/0117118zbMath0187.09704OpenAlexW2047813092MaRDI QIDQ5578439
Publication date: 1969
Published in: SIAM Journal on Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1137/0117118
Related Items
A minimization method for the solution of large symmetriric eigenproblems, A composite step bi-conjugate gradient algorithm for nonsymmetric linear systems, A composite step conjugate gradients squared algorithm for solving nonsymmetric linear systems, Exploiting the composite step strategy to the biconjugate \(A\)-orthogonal residual method for non-Hermitian linear systems, A framework for generalized conjugate gradient methods -- with special emphasis on contributions by Rüdiger Weiß, A new taxonomy of conjugate gradient methods, Conjugate direction methods and polarity for quadratic hypersurfaces, Computational methods of linear algebra, The method of conjugate gradients used in inverse iteration, A breakdown of the block CG method, Polarity and conjugacy for quadratic hypersurfaces: a unified framework with recent advances, Lanczos conjugate-gradient method and pseudoinverse computation on indefinite and singular systems, Conjugate gradient-type algorithms for a finite-element discretization of the Stokes equations, Conjugate gradient (CG)-type method for the solution of Newton's equation within optimization frameworks, Truncated-Newton algorithms for large-scale unconstrained optimization, Use of indefinite pencils for computing damped natural modes, Planar methods and grossone for the conjugate gradient breakdown in nonlinear programming, Planar conjugate gradient algorithm for large-scale unconstrained optimization. I: Theory, Planar conjugate gradient algorithm for large-scale unconstrained optimization. II: Application, On the simplification of generalized conjugate-gradient methods for nonsymmetrizable linear systems, On preconditionad iterative methods for solving (A-lambdaB)x=0, Planar quasi-Newton algorithms for unconstrained saddlepoint problems, Iterative solution of linear systems in the 20th century, Rational interpolation via orthogonal plynomials, Generating conjugate directions for arbitrary matrices by matrix equations. I