Polynomials

Results: 2265



#Item
61A NEW FAMILY OF EXCEPTIONAL POLYNOMIALS IN CHARACTERISTIC TWO ROBERT M. GURALNICK, JOEL E. ROSENBERG, AND MICHAEL E. ZIEVE Abstract. We produce a new family of polynomials f (X) over fields k of characteristic 2 which ar

A NEW FAMILY OF EXCEPTIONAL POLYNOMIALS IN CHARACTERISTIC TWO ROBERT M. GURALNICK, JOEL E. ROSENBERG, AND MICHAEL E. ZIEVE Abstract. We produce a new family of polynomials f (X) over fields k of characteristic 2 which ar

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Source URL: dept.math.lsa.umich.edu

- Date: 2008-05-08 18:18:12
    62Publicly Verifiable Delegation of Large Polynomials and Matrix Computations, with Applications Dario Fiore1 and Rosario Gennaro2? 1 Department of Computer Science, New York University, USA

    Publicly Verifiable Delegation of Large Polynomials and Matrix Computations, with Applications Dario Fiore1 and Rosario Gennaro2? 1 Department of Computer Science, New York University, USA

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    Source URL: eprint.iacr.org

    - Date: 2012-07-23 10:44:48
      63POLYNOMIALS WITH PSL(2) MONODROMY ROBERT M. GURALNICK AND MICHAEL E. ZIEVE Abstract. Let k be a field of characteristic p > 0, let q be a power of p, and let u be transcendental over k. We determine all polynomials f ∈

      POLYNOMIALS WITH PSL(2) MONODROMY ROBERT M. GURALNICK AND MICHAEL E. ZIEVE Abstract. Let k be a field of characteristic p > 0, let q be a power of p, and let u be transcendental over k. We determine all polynomials f ∈

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      Source URL: dept.math.lsa.umich.edu

      - Date: 2008-05-07 16:46:24
        64Prague, Doc-CourseOVERVIEW Graph parameters and graph polynomials: Definability and complexity

        Prague, Doc-CourseOVERVIEW Graph parameters and graph polynomials: Definability and complexity

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        Source URL: www.cs.technion.ac.il

        - Date: 2014-10-15 19:03:28
          65Fast and Tight Bound Functions for Multivariate Polynomials with Applications to the Reliable Analysis of Structural Frames J¨ urgen Garloff

          Fast and Tight Bound Functions for Multivariate Polynomials with Applications to the Reliable Analysis of Structural Frames J¨ urgen Garloff

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          Source URL: www-home.htwg-konstanz.de

          - Date: 2013-11-14 05:10:18
            66Dror Bar-Natan: Talks: Aarhus-1507: ωεβ≔http://www.math.toronto.edu/˜drorbn/Talks/AarhusWork in Progress on Polynomial Time Knot Polynomials, A

            Dror Bar-Natan: Talks: Aarhus-1507: ωεβ≔http://www.math.toronto.edu/˜drorbn/Talks/AarhusWork in Progress on Polynomial Time Knot Polynomials, A

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            Source URL: drorbn.net

            - Date: 2015-07-31 01:11:26
              67Zeros of Polynomials and their Applications to Theory: A Primer Nisheeth K. Vishnoi∗ October 22, 2013 Abstract

              Zeros of Polynomials and their Applications to Theory: A Primer Nisheeth K. Vishnoi∗ October 22, 2013 Abstract

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              Source URL: research.microsoft.com

              - Date: 2013-10-22 06:28:37
                68Proceedings in Applied Mathematics and Mechanics, 23 OctoberGuaranteed Affine Lower Bound Functions for Multivariate Polynomials Jurgen ¨ Garloff∗ and Andrew P. Smith

                Proceedings in Applied Mathematics and Mechanics, 23 OctoberGuaranteed Affine Lower Bound Functions for Multivariate Polynomials Jurgen ¨ Garloff∗ and Andrew P. Smith

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                Source URL: www-home.htwg-konstanz.de

                - Date: 2013-11-14 05:10:18
                  69INTERSECTIONS OF POLYNOMIAL ORBITS, AND A DYNAMICAL MORDELL-LANG CONJECTURE DRAGOS GHIOCA, THOMAS J. TUCKER, AND MICHAEL E. ZIEVE Abstract. We prove that if nonlinear complex polynomials of the same degree have orbits wi

                  INTERSECTIONS OF POLYNOMIAL ORBITS, AND A DYNAMICAL MORDELL-LANG CONJECTURE DRAGOS GHIOCA, THOMAS J. TUCKER, AND MICHAEL E. ZIEVE Abstract. We prove that if nonlinear complex polynomials of the same degree have orbits wi

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                  Source URL: dept.math.lsa.umich.edu

                  - Date: 2007-10-08 12:39:47
                    70Contents 1. Introduction 2. Chebyshev Points and Interpolants 3. Chebyshev Polynomials and Series 4. Interpolants, Projections, and Aliasing

                    Contents 1. Introduction 2. Chebyshev Points and Interpolants 3. Chebyshev Polynomials and Series 4. Interpolants, Projections, and Aliasing

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                    Source URL: www.siam.org

                    - Date: 2012-12-03 12:42:29