Semialgebraic set

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1SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ Updated version: February 6, 2010 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by pol

SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ Updated version: February 6, 2010 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by pol

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Source URL: homepages.cwi.nl

Language: English - Date: 2010-02-06 15:22:54
    2Structures Cell Decomposition Dimension and Euler Characteristic Definable Families and Collections Adding more Structure  Tame Topology and O-Minimal Structures University of Illinois Urbana-Champaign

    Structures Cell Decomposition Dimension and Euler Characteristic Definable Families and Collections Adding more Structure Tame Topology and O-Minimal Structures University of Illinois Urbana-Champaign

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    Source URL: www.math.uiuc.edu

    Language: English - Date: 2013-06-17 14:33:02
    3SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ Updated version: February 6, 2010 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by pol

    SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ Updated version: February 6, 2010 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by pol

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    Source URL: homepages.cwi.nl

    Language: English - Date: 2010-02-06 15:22:54
    4SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ May 8, 2008 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by polynomial equations and

    SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ May 8, 2008 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by polynomial equations and

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    Source URL: homepages.cwi.nl

    Language: English - Date: 2009-01-14 16:33:25
      5REPRESENTATIONS OF NON-NEGATIVE POLYNOMIALS HAVING FINITELY MANY ZEROS M. Marshall Revised September 23, 2004 Let K be a basic closed semialgebraic set in Rn defined by polynomial inequalities

      REPRESENTATIONS OF NON-NEGATIVE POLYNOMIALS HAVING FINITELY MANY ZEROS M. Marshall Revised September 23, 2004 Let K be a basic closed semialgebraic set in Rn defined by polynomial inequalities

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      Source URL: math.usask.ca

      Language: English - Date: 2008-09-22 17:42:33
        6Model Theory, Algebra, and Geometry MSRI Publications Volume 39, 2000 Subanalytic Geometry EDWARD BIERSTONE AND PIERRE D. MILMAN

        Model Theory, Algebra, and Geometry MSRI Publications Volume 39, 2000 Subanalytic Geometry EDWARD BIERSTONE AND PIERRE D. MILMAN

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        Source URL: library.msri.org

        Language: English - Date: 2001-06-12 16:43:22
        7BOUNDING THE EQUIVARIANT BETTI NUMBERS AND ´ COMPUTING THE GENERALIZED EULER-POINCARE CHARACTERISTIC OF SYMMETRIC SEMI-ALGEBRAIC SETS SAUGATA BASU

        BOUNDING THE EQUIVARIANT BETTI NUMBERS AND ´ COMPUTING THE GENERALIZED EULER-POINCARE CHARACTERISTIC OF SYMMETRIC SEMI-ALGEBRAIC SETS SAUGATA BASU

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        Source URL: math.nyu.edu

        Language: English - Date: 2014-01-07 18:07:32
        8POLYNOMIAL HIERARCHY, BETTI NUMBERS AND A REAL ANALOGUE OF TODA’S THEOREM SAUGATA BASU AND THIERRY ZELL Abstract. Toda [36] proved in 1989 that the (discrete) polynomial time hierarchy, PH, is contained in the class P#

        POLYNOMIAL HIERARCHY, BETTI NUMBERS AND A REAL ANALOGUE OF TODA’S THEOREM SAUGATA BASU AND THIERRY ZELL Abstract. Toda [36] proved in 1989 that the (discrete) polynomial time hierarchy, PH, is contained in the class P#

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        Source URL: www.math.purdue.edu

        Language: English - Date: 2010-06-16 13:44:12
        9COMPUTING THE BETTI NUMBERS OF SEMI-ALGEBRAIC SETS DEFINED BY PARTLY QUADRATIC SYSTEMS OF POLYNOMIALS SAUGATA BASU, DMITRII V. PASECHNIK, AND MARIE-FRANC ¸ OISE ROY

        COMPUTING THE BETTI NUMBERS OF SEMI-ALGEBRAIC SETS DEFINED BY PARTLY QUADRATIC SYSTEMS OF POLYNOMIALS SAUGATA BASU, DMITRII V. PASECHNIK, AND MARIE-FRANC ¸ OISE ROY

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        Source URL: www.math.purdue.edu

        Language: English - Date: 2010-06-16 13:36:26