Accurate SVDs of weakly diagonally dominant M-matrices

From MaRDI portal
Publication:1882555

DOI10.1007/s00211-004-0527-8zbMath1054.65037OpenAlexW2053270331MaRDI QIDQ1882555

James W. Demmel, Plamen Koev

Publication date: 1 October 2004

Published in: Numerische Mathematik (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00211-004-0527-8




Related Items

Accurate determinants of some classes of matricesTotal Positivity: A New Inequality and Related Classes of MatricesAccurate computations of matrices with bidiagonal decomposition using methods for totally positive matricesAccurate eigenvalues of some generalized sign regular matrices via relatively robust representationsAccurate eigenvalues of certain sign regular matricesAccurate inverses for computing eigenvalues of extremely ill-conditioned matrices and differential operatorsAccurate and efficient \(LDU\) decomposition of almost diagonally dominant \(Z\)-matricesAccurate inverses of Nekrasov \(Z\)-matricesAccurate computations for eigenvalues of products of Cauchy-polynomial-Vandermonde matricesComputing singular value decompositions of parameterized matrices with total nonpositivity to high relative accuracyPerturbation theory for the LDU factorization and accurate computations for diagonally dominant matricesAccurate solutions of diagonally dominant tridiagonal linear systemsAccurate Computations and Applications of Some Classes of MatricesComputing singular values of diagonally dominant matrices to high relative accuracySingular value decomposition Geršgorin setsNumerical methods for accurate computation of the eigenvalues of Hermitian matrices and the singular values of general matricesA qd-type method for computing generalized singular values of BF matrix pairs with sign regularity to high relative accuracyImplicit standard Jacobi gives high relative accuracyOn parametrization of totally nonpositive matrices and applicationsRelative Perturbation Analysis for Eigenvalues and Singular Values of Totally Nonpositive MatricesMatrices with Bidiagonal Decomposition, Accurate Computations and Corner Cutting AlgorithmsSome algorithms for maximum volume and cross approximation of symmetric semidefinite matrices


Uses Software


Cites Work