Search Results - Symbolic–numeric sparse interpolation

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    Symbolic–numeric sparse interpolation of multivariate polynomials by Giesbrecht, Mark, Labahn, George, Lee, Wen-shin

    ISSN: 0747-7171, 1095-855X
    Published: Elsevier Ltd 01.08.2009
    Published in Journal of symbolic computation (01.08.2009)
    “…We consider the problem of sparse interpolation of an approximate multivariate black-box polynomial in floating point arithmetic…”
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  2. 2
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    A new algorithm for sparse interpolation of multivariate polynomials by Cuyt, Annie, Lee, Wen-shin

    ISSN: 0304-3975, 1879-2294
    Published: Elsevier B.V 17.12.2008
    Published in Theoretical computer science (17.12.2008)
    “…To reconstruct a black box multivariate sparse polynomial from its floating point evaluations, the existing algorithms need to know upper bounds for both the number of terms in the polynomial…”
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    Error Correction for Symbolic and Hybrid Symbolic-Numeric Sparse Interpolation Algorithms by Comer, Matthew T

    ISBN: 1303546876, 9781303546877
    Published: ProQuest Dissertations & Theses 01.01.2013
    “…We introduce error correction to two problems of sparse polynomial interpolation…”
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    Dissertation
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    What is Hybrid Symbolic-Numeric Computation? by Kaltofen, E.

    ISBN: 1467302074, 9781467302074
    Published: IEEE 01.09.2011
    “…Hybrid symbolic-numeric computation constitutes the Fifth of my "Seven Dwarfs" of Symbolic Computation [1…”
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    Conference Proceeding
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  5. 5
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    A new algorithm for sparse interpolation of multivariate polynomials: Symbolic-Numerical Computations by CUYT, Annie, LEE, Wen-Shin

    ISSN: 0304-3975
    Published: Oxford Elsevier 2008
    Published in Theoretical computer science (2008)
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    Tropical algebraic geometry in Maple: A preprocessing algorithm for finding common factors for multivariate polynomials with approximate coefficients by Adrovic, Danko, Verschelde, Jan

    ISSN: 0747-7171, 1095-855X
    Published: Elsevier Ltd 01.07.2011
    Published in Journal of symbolic computation (01.07.2011)
    “…Finding a common factor of two multivariate polynomials with approximate coefficients is a problem in symbolic–numeric computing…”
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