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A binary powering Schur algorithm for computing primary matrix roots

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A binary powering Schur algorithm for computing primary matrix roots
An algorithm for computing primary roots of a nonsingular matrix A is presented. In particular, it computes the principal root of a real matrix having no nonpositive real eigenvalues, using real arithmetic. The algorithm is based on the Schur decomposition of A and has an order of complexity lower than the customary Schur based algorithm, namely the Smith algorithm. Keywords matrix pth root · matrix functions · Schur method · binary powering technique Mathematics Subject Classification (2000) 65F30 · 15A15
Federico Greco, Bruno Iannazzo
Added 29 Jan 2011
Updated 29 Jan 2011
Type Journal
Year 2010
Where NA
Authors Federico Greco, Bruno Iannazzo
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