Polynomials

Results: 2265



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51SYMMETRIC POLYNOMIALS KEITH CONRAD Let F be a field. A polynomial f (X1 , . . . , Xn ) ∈ F [X1 , . . . , Xn ] is called symmetric if it is unchanged by any permutation of its variables: f (X1 , . . . , Xn ) = f (Xσ(1)

SYMMETRIC POLYNOMIALS KEITH CONRAD Let F be a field. A polynomial f (X1 , . . . , Xn ) ∈ F [X1 , . . . , Xn ] is called symmetric if it is unchanged by any permutation of its variables: f (X1 , . . . , Xn ) = f (Xσ(1)

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Source URL: www.math.uconn.edu

Language: English - Date: 2017-12-19 15:07:51
    52NONCOMMUTATIVE CONVEXITY ARISES FROM LINEAR MATRIX INEQUALITIES. J. WILLIAM HELTON, SCOTT A. MCCULLOUGH, AND VICTOR VINNIKOV November 2005 Abstract. This paper concerns polynomials in g noncommutative variables

    NONCOMMUTATIVE CONVEXITY ARISES FROM LINEAR MATRIX INEQUALITIES. J. WILLIAM HELTON, SCOTT A. MCCULLOUGH, AND VICTOR VINNIKOV November 2005 Abstract. This paper concerns polynomials in g noncommutative variables

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    Source URL: math.ucsd.edu

    Language: English - Date: 2006-08-21 18:06:27
      53Janet’s approach to presentations and resolutions for polynomials and linear pdes. W. Plesken, D. Robertz Lehrstuhl B f¨ ur Mathematik, RWTH Aachen, Germany.

      Janet’s approach to presentations and resolutions for polynomials and linear pdes. W. Plesken, D. Robertz Lehrstuhl B f¨ ur Mathematik, RWTH Aachen, Germany.

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      Source URL: wwwb.math.rwth-aachen.de

      Language: English - Date: 2007-02-19 11:06:31
        54Subquadratic-Time Factoring of Polynomials over Finite Fields∗ Erich Kaltofen1 and Victor Shoup2 1 Department of Mathematics, North Carolina State University

        Subquadratic-Time Factoring of Polynomials over Finite Fields∗ Erich Kaltofen1 and Victor Shoup2 1 Department of Mathematics, North Carolina State University

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        Source URL: www4.ncsu.edu

        Language: English - Date: 2006-09-16 12:57:04
          55Matrix Valued Orthogonal Polynomials for Gelfand Pairs of Rank One Gert Heckman and Maarten van Pruijssen Radboud University Nijmegen October 18, 2013 Abstract

          Matrix Valued Orthogonal Polynomials for Gelfand Pairs of Rank One Gert Heckman and Maarten van Pruijssen Radboud University Nijmegen October 18, 2013 Abstract

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          Source URL: www.math.ru.nl

          Language: English - Date: 2013-10-18 11:22:16
            56Zero-Knowledge for Multivariate Polynomials Val´erie Nachef1 , Jacques Patarin2 , Emmanuel Volte1 1 Department of Mathematics, University of Cergy-Pontoise, CNRS UMRavenue Adolphe Chauvin, 95011 Cergy-Pontoise C

            Zero-Knowledge for Multivariate Polynomials Val´erie Nachef1 , Jacques Patarin2 , Emmanuel Volte1 1 Department of Mathematics, University of Cergy-Pontoise, CNRS UMRavenue Adolphe Chauvin, 95011 Cergy-Pontoise C

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            Source URL: www.prism.uvsq.fr

            Language: English - Date: 2015-04-03 07:32:23
              57On Semaev polynomials and ECDLP Attacks Quantum-Safe Crypto Workshop Sze Ling Yeo Institute for Infocomm Research Agency for Science, Technology and Research

              On Semaev polynomials and ECDLP Attacks Quantum-Safe Crypto Workshop Sze Ling Yeo Institute for Infocomm Research Agency for Science, Technology and Research

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              Source URL: quantum-safe-crypto.quantumlah.org

              - Date: 2016-10-04 03:16:29
                58EUROGRAPHICSE. Eisemann and E. Fiume (Guest Editors) Volume), Number 4 Supplemental Material to: Sparse high-degree polynomials for

                EUROGRAPHICSE. Eisemann and E. Fiume (Guest Editors) Volume), Number 4 Supplemental Material to: Sparse high-degree polynomials for

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                Source URL: jo.dreggn.org

                - Date: 2016-06-01 05:15:41
                  59Section 8.7 Taylor Polynomials APEX C

                  Section 8.7 Taylor Polynomials APEX C

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                  Source URL: facultyweb.kennesaw.edu

                  - Date: 2015-06-06 03:50:59
                    607 Polynomials This chapter will discuss univariate polynomials and related objects, mainly rational functions and formal power series. We will first see how to perform with Sage some transformations like the Euclidean d

                    7 Polynomials This chapter will discuss univariate polynomials and related objects, mainly rational functions and formal power series. We will first see how to perform with Sage some transformations like the Euclidean d

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                    Source URL: members.loria.fr

                    - Date: 2018-03-14 06:10:59