Error-free Polynomial Matrix Computations

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This book is written as an introduction to polynomial matrix computa­ tions. It is a companion volume to an earlier book on Methods and Applications of Error-Free.

Get this from a library! Error-free polynomial matrix computations. [E V Krishnamurthy; Robert Todd Gregory]

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In the following we often work in a ring Zm t =Q t of polynomials mod Q whose coe cients. 8 E. V. Krishnamurthy, Error-Free Polynomial Matrix Computations,

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Thus a polynomial matrix is the matrix-equivalent of a polynomial, E.V.Krishnamurthy, Error-free Polynomial Matrix computations, Springer Verlag,

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Apr 18, 2017. Gohberg I, Lancaster P and Rodman L 1982 Matrix Polynomials. E V 1985 Error-Free Polynomial Matrix Computations (Berlin: Springer).

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This book is written as an introduction to polynomial matrix computa­ tions. It is a companion volume to an earlier book on Methods and Applications of

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It has by now become a standard approach to use the theory of sparse (or toric) elimination, based on the Newton polytope of a polynomial. selection of appropriate algorithms for various matrix computations are described. In.

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Published 1996. Printed in the United States of America on acid-free paper. The field of matrix computations continues to grow and mature. In the Third. Notes on Error Analysis for Laterat Roots andi Wiectoras. Polynomial Interpolation.

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