Abstract polytope

Results: 64



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1A C 1 Cross Polytope Macro-element in Four Variables Tatyana Sorokina Abstract. A C 1 macro-element in four variables is constructed based on a split of a cross polytope into sixteen simplices. The element uses

A C 1 Cross Polytope Macro-element in Four Variables Tatyana Sorokina Abstract. A C 1 macro-element in four variables is constructed based on a split of a cross polytope into sixteen simplices. The element uses

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Source URL: www.math.utah.edu

- Date: 2006-08-21 17:18:34
    2SUM OF SQUARES CERTIFICATES FOR CONTAINMENT OF H-POLYTOPES IN V-POLYTOPES KAI KELLNER AND THORSTEN THEOBALD Abstract. Given an H-polytope P and a V-polytope Q, the decision problem whether P is contained in Q is co-NP-co

    SUM OF SQUARES CERTIFICATES FOR CONTAINMENT OF H-POLYTOPES IN V-POLYTOPES KAI KELLNER AND THORSTEN THEOBALD Abstract. Given an H-polytope P and a V-polytope Q, the decision problem whether P is contained in Q is co-NP-co

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    Source URL: www.math.uni-frankfurt.de

    - Date: 2016-02-20 10:25:47
      3CONTAINMENT PROBLEMS FOR POLYTOPES AND SPECTRAHEDRA KAI KELLNER, THORSTEN THEOBALD, AND CHRISTIAN TRABANDT Abstract. We study the computational question whether a given polytope or spectrahedron SA (as given by the posit

      CONTAINMENT PROBLEMS FOR POLYTOPES AND SPECTRAHEDRA KAI KELLNER, THORSTEN THEOBALD, AND CHRISTIAN TRABANDT Abstract. We study the computational question whether a given polytope or spectrahedron SA (as given by the posit

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      Source URL: www.math.uni-frankfurt.de

      - Date: 2013-07-03 15:46:35
        4Fooling-sets and Rank in Nonzero Characteristic Dirk Oliver Theis University of Tartu Estonia

        Fooling-sets and Rank in Nonzero Characteristic Dirk Oliver Theis University of Tartu Estonia

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        Source URL: www.math.uni-magdeburg.de

        Language: English - Date: 2013-08-30 09:23:22
        5A BOUND FOR THE NUMBER OF VERTICES OF A POLYTOPE WITH APPLICATIONS Alexander Barvinok April 2012 Abstract. We prove that the number of vertices of a polytope of a particular kind

        A BOUND FOR THE NUMBER OF VERTICES OF A POLYTOPE WITH APPLICATIONS Alexander Barvinok April 2012 Abstract. We prove that the number of vertices of a polytope of a particular kind

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

        Language: English - Date: 2012-04-23 12:14:14
        6New Lower Bounds for the Number of Equilibria in Bimatrix Games Bernhard von Stengel ∗ ETH Z¨ urich

        New Lower Bounds for the Number of Equilibria in Bimatrix Games Bernhard von Stengel ∗ ETH Z¨ urich

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        Source URL: www.maths.lse.ac.uk

        Language: English - Date: 2015-07-28 05:00:07
        7HOW NEIGHBORLY CAN A CENTRALLY SYMMETRIC POLYTOPE BE? NATHAN LINIAL AND ISABELLA NOVIK Abstract. We show that there exist k-neighborly centrally symmetric ddimensional polytopes with 2(n + d) vertices, where „

        HOW NEIGHBORLY CAN A CENTRALLY SYMMETRIC POLYTOPE BE? NATHAN LINIAL AND ISABELLA NOVIK Abstract. We show that there exist k-neighborly centrally symmetric ddimensional polytopes with 2(n + d) vertices, where „

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        Source URL: www.math.washington.edu

        Language: English
          8Explicit constructions of centrally symmetric k-neighborly polytopes and large strictly antipodal sets Alexander Barvinok ∗

          Explicit constructions of centrally symmetric k-neighborly polytopes and large strictly antipodal sets Alexander Barvinok ∗

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

          Language: English - Date: 2012-04-19 13:31:46
          9Econometrica, Vol. 74, No. 2 (March, 2006), 397–429  HARD-TO-SOLVE BIMATRIX GAMES BY RAHUL SAVANI AND BERNHARD VON STENGEL1 The Lemke–Howson algorithm is the classical method for finding one Nash equilibrium of a bim

          Econometrica, Vol. 74, No. 2 (March, 2006), 397–429 HARD-TO-SOLVE BIMATRIX GAMES BY RAHUL SAVANI AND BERNHARD VON STENGEL1 The Lemke–Howson algorithm is the classical method for finding one Nash equilibrium of a bim

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          Source URL: www.maths.lse.ac.uk

          Language: English - Date: 2006-03-03 11:56:34
          10Discrete Comput Geom 21:557–Discrete & Computational Geometry

          Discrete Comput Geom 21:557–Discrete & Computational Geometry

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          Source URL: www.maths.lse.ac.uk

          Language: English