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Relative perturbation theory for hyperbolic singular value problem (CROSBI ID 98881)

Prilog u časopisu | izvorni znanstveni rad | međunarodna recenzija

Slapničar, Ivan ; Truhar, Ninoslav Relative perturbation theory for hyperbolic singular value problem // Linear algebra and its applications, 358 (2003), 1-3; 367-386

Podaci o odgovornosti

Slapničar, Ivan ; Truhar, Ninoslav

engleski

Relative perturbation theory for hyperbolic singular value problem

We give relative perturbation bounds for singular values and perturbation bounds for singular subspaces of a hyperbolic singular value problem for the pair (G, J), where G is a full rank matrix and J is a diagonal matrix of signs. We consider two types of relative perturbations: G+\delta G= (B+\delta B)D and G+\delta G=\bar D(\bar B+\bar \delta B), depending whether G has full column or full row rank, respectively. In both cases we also consider relative element-wise perturbations of G which typically occur in numerical computations.

hyperbolic singular value problems ; perturbation theory

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Podaci o izdanju

358 (1-3)

2003.

367-386

objavljeno

0024-3795

Povezanost rada

Matematika

Poveznice
Indeksiranost