Suchergebnisse - (("Symbolic–numeric sparse interpolation") OR ("Symbolic–numericka sparse interpolation"))*

Symbolic–numeric sparse interpolation of multivariate polynomials

Autoren: Giesbrecht, Mark Labahn, George Lee, Wen-shin

Quelle: Journal of Symbolic Computation ; volume 44, issue 8, page 943-959 ; ISSN 0747-7171

Verfügbarkeit: http://dx.doi.org/10.1016/j.jsc.2008.11.003
https://api.elsevier.com/content/article/PII:S0747717108001879?httpAccept=text/xml
https://api.elsevier.com/content/article/PII:S0747717108001879?httpAccept=text/plain

An algorithm for symbolic-numeric sparse interpolation of multivariate polynomials whose degree bounds are unknown

Autoren: Numahata, Dai Sekigawa, Hiroshi

Quelle: ACM Communications in Computer Algebra ; volume 51, issue 1, page 18-20 ; ISSN 1932-2240

Verfügbarkeit: https://doi.org/10.1145/3096730.3096734
https://dl.acm.org/doi/10.1145/3096730.3096734
https://dl.acm.org/doi/pdf/10.1145/3096730.3096734

Symbolic-numeric sparse interpolation of multivariate rational functions

Autoren: Cuyt, Annie Lee, Wen-shin

Quelle: ACM Communications in Computer Algebra ; volume 43, issue 3/4, page 79-80 ; ISSN 1932-2240

Verfügbarkeit: https://doi.org/10.1145/1823931.1823938
https://dl.acm.org/doi/10.1145/1823931.1823938
https://dl.acm.org/doi/pdf/10.1145/1823931.1823938

Symbolic-numeric sparse interpolation of multivariate polynomials.

Autoren: Giesbrecht, Mark Labahn, George Lee, Wen-shin

Quelle: Proceedings of the 2006 International Symposium: Symbolic & Algebraic Computation; 7/ 9/2006, p116-123, 8p

Sparse Interpolation in Terms of Multivariate Chebyshev Polynomials.

Autoren: Hubert, Evelyne Singer, Michael F.

Quelle: Foundations of Computational Mathematics; Dec2022, Vol. 22 Issue 6, p1801-1862, 62p

Schlagwörter: CHEBYSHEV polynomials, INTERPOLATION, REPRESENTATIONS of algebras, LIE algebras, SYSTEMS theory, DETERMINISTIC algorithms

Symbolic-numeric sparse interpolation of multivariate polynomials

Autoren: Mark Giesbrecht George Labahn Wen-shin Lee et al.

Weitere Verfasser: Mark Giesbrecht George Labahn Wen-shin Lee et al.

Quelle: http://win.ua.ac.be/~wlee/pub/gll-interp.pdf.

Schlagwörter: Key words, Symbolic-numeric computing, multivariate interpolation

Dateibeschreibung: application/pdf

Relation: http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.329.9670

Verfügbarkeit: http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.329.9670
http://win.ua.ac.be/~wlee/pub/gll-interp.pdf

Symbolic-numeric sparse interpolation of multivariate polynomials

Autoren: Mark Giesbrecht The Pennsylvania State University CiteSeerX Archives

Weitere Verfasser: Mark Giesbrecht The Pennsylvania State University CiteSeerX Archives

Quelle: http://www.scg.uwaterloo.ca/~glabahn/Papers/sparse-interp-issac.pdf.

Dateibeschreibung: application/pdf

Relation: http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.69.420

Verfügbarkeit: http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.69.420
http://www.scg.uwaterloo.ca/~glabahn/Papers/sparse-interp-issac.pdf

Multi-point Taylor series to solve differential equations.

Autoren: Zézé, Djédjé Sylvain Potier-Ferry, Michel Tampango, Yannick

Quelle: Discrete & Continuous Dynamical Systems - Series S; Oct2019, Vol. 12 Issue 6, p1791-1806, 16p

Schlagwörter: DIFFERENTIAL equations, ORDINARY differential equations, TAYLOR'S series, HERMITE polynomials

Polynomial-Exponential Decomposition From Moments.

Autoren: Mourrain, Bernard

Quelle: Foundations of Computational Mathematics; Dec2018, Vol. 18 Issue 6, p1435-1492, 58p

Schlagwörter: DECOMPOSITION method, POLYNOMIALS, POWER series, EXPONENTIAL functions, HANKEL operators, PRONY analysis

Algorithms for computing cubatures based on moment theory.

Autoren: Collowald, Mathieu Hubert, Evelyne

Quelle: Studies in Applied Mathematics; Nov2018, Vol. 141 Issue 4, p501-546, 46p, 1 Chart, 1 Graph

Schlagwörter: DEFINITE integrals, INTEGRAL functions, EIGENVECTORS, ALGORITHMS, MATRICES (Mathematics), POLYNOMIALS

Deterministic sparse FFT for M-sparse vectors.

Autoren: Plonka, Gerlind Wannenwetsch, Katrin Cuyt, Annie et al.

Quelle: Numerical Algorithms; May2018, Vol. 78 Issue 1, p133-159, 27p

Schlagwörter: VECTORS (Calculus), VECTOR calculus, LINEAR dependence (Mathematics), FAST Fourier transforms, FOURIER transforms

An Improved Early Termination Sparse Interpolation Algorithm for Multivariate Polynomials.

Autoren: Huang, Qiaolong

Quelle: Journal of Systems Science & Complexity; Apr2018, Vol. 31 Issue 2, p539-551, 13p

On rational functions without Froissart doublets.

Autoren: Beckermann, Bernhard Labahn, George Matos, Ana C.

Quelle: Numerische Mathematik; Mar2018, Vol. 138 Issue 3, p615-633, 19p

Schlagwörter: MATHEMATICAL functions, EUCLIDEAN geometry, NUMBER theory, POLYNOMIALS, MATHEMATICAL bounds, SYLVESTER matrix equations

Prony's method in several variables.

Autoren: Sauer, Tomas

Quelle: Numerische Mathematik; Jun2017, Vol. 136 Issue 2, p411-438, 28p

Schlagwörter: PRONY analysis, MATHEMATICAL variables, POLYNOMIALS, LINEAR algebra, ALGORITHMS

Numerical reconstruction of convex polytopes from directional moments.

Autoren: Collowald, Mathieu Cuyt, Annie Hubert, Evelyne et al.

Quelle: Advances in Computational Mathematics; Dec2015, Vol. 41 Issue 6, p1079-1099, 21p

Schlagwörter: POLYTOPES, GEOMETRIC vertices, EIGENVALUES

An extended Prony's interpolation scheme on an equispaced grid.

Autoren: Karalienė, Dovile Navickas, Zenonas Čiegis, Raimondas et al.

Quelle: Open Mathematics; Jan2015, Vol. 13 Issue 1, p1, 15p

A new algorithm for sparse interpolation of multivariate polynomials

Autoren: Cuyt, Annie Lee, Wen-shin University of Antwerp et al.

Weitere Verfasser: Cuyt, Annie Lee, Wen-shin University of Antwerp et al.

Quelle: Theoretical computer science

Schlagwörter: Hadamard polynomial, qd-algorithm, Early termination, 0102 computer and information sciences, Black box polynomial, Generalized eigenvalue, 0101 mathematics, 01 natural sciences, Mathematics, Symbolic–numeric sparse interpolation, Theoretical Computer Science, Computer Science(all)

Dateibeschreibung: application/pdf; pdf

Zugangs-URL: http://www.sciencedirect.com/science/article/pii/S0304397508006385
https://dblp.uni-trier.de/db/journals/tcs/tcs409.html#CuytL08
https://dl.acm.org/doi/10.1016/j.tcs.2008.09.002
https://core.ac.uk/display/82482497
https://dspace.stir.ac.uk/handle/1893/29005
https://www.sciencedirect.com/science/article/pii/S0304397508006385
https://hdl.handle.net/10067/759370151162165141
https://repository.uantwerpen.be/docman/irua/ae6289/491f1ac6.pdf

Obtaining exact interpolation multivariate polynomial by approximation.

Autoren: Feng, Yong Qin, Xiaolin Zhang, Jingzhong et al.

Quelle: Journal of Systems Science & Complexity; Aug2011, Vol. 24 Issue 4, p803-815, 13p

On the numerical condition of a generalized Hankel eigenvalue problem.

Autoren: B. Beckermann G. Golub G. Labahn

Quelle: Numerische Mathematik; Mar2007, Vol. 106 Issue 1, p41-68, 28p

Schlagwörter: EIGENVALUES, MATRICES (Mathematics), HANKEL functions, PADE approximant

Symbolic-numeric sparse interpolation of multivariate rational functions

Autoren: Cuyt, Annie A.M. Lee, Wen-Shin

Quelle: 1932-2232 ; ACM communications in computer algebra

Schlagwörter: Mathematics

Verfügbarkeit: https://hdl.handle.net/10067/1070350151162165141