Real algebraic geometry

Results: 227



#Item
51Geometric Analysis of Algebraic Surfaces Based on Planar Arrangements Eric Berberich∗ Michael Kerber∗  components of AS to R3 , obtaining the cell decomposition ΩS . It suffices to lift over one sample point

Geometric Analysis of Algebraic Surfaces Based on Planar Arrangements Eric Berberich∗ Michael Kerber∗ components of AS to R3 , obtaining the cell decomposition ΩS . It suffices to lift over one sample point

Add to Reading List

Source URL: people.mpi-inf.mpg.de

Language: English - Date: 2008-04-15 04:10:43
52Scalable Semidefinite Relaxation for Maximum A Posterior Estimation

Scalable Semidefinite Relaxation for Maximum A Posterior Estimation

Add to Reading List

Source URL: geometry.stanford.edu

Language: English - Date: 2014-08-22 13:48:40
53Queen’s Algebraic Geometry — Seminar — Nonnegativity Certificates for real projective curves GREGORY G. SMITH Queen’s University

Queen’s Algebraic Geometry — Seminar — Nonnegativity Certificates for real projective curves GREGORY G. SMITH Queen’s University

Add to Reading List

Source URL: www.mast.queensu.ca

- Date: 2016-01-03 15:27:09
    54Consistent Shape Maps via Semidefinite Programming∗ Qi-Xing Huang and Leonidas Guibas Computer Science Department, Stanford University, Stanford, CA October 15, 2013  Abstract

    Consistent Shape Maps via Semidefinite Programming∗ Qi-Xing Huang and Leonidas Guibas Computer Science Department, Stanford University, Stanford, CA October 15, 2013 Abstract

    Add to Reading List

    Source URL: geometry.stanford.edu

    Language: English - Date: 2013-11-04 00:44:50
    55Chapter 2: Basic Real Algebraic Geometry Adam Sheffer April 15, 2015 “Every field has its taboos. In algebraic geometry the taboos are (1) writing a draft that can be followed by anyone but two or three of one’s clos

    Chapter 2: Basic Real Algebraic Geometry Adam Sheffer April 15, 2015 “Every field has its taboos. In algebraic geometry the taboos are (1) writing a draft that can be followed by anyone but two or three of one’s clos

    Add to Reading List

    Source URL: www.math.caltech.edu

    Language: English - Date: 2015-04-16 00:40:55
      56TESTING MANY MOMENT INEQUALITIES VICTOR CHERNOZHUKOV, DENIS CHETVERIKOV, AND KENGO KATO Abstract. This paper considers the problem of testing many moment inequalities where the number of moment inequalities, denoted by p

      TESTING MANY MOMENT INEQUALITIES VICTOR CHERNOZHUKOV, DENIS CHETVERIKOV, AND KENGO KATO Abstract. This paper considers the problem of testing many moment inequalities where the number of moment inequalities, denoted by p

      Add to Reading List

      Source URL: www.econ.ucla.edu

      Language: English - Date: 2015-05-28 11:58:54
      57Near-Optimal Algorithms for Maximum Constraint Satisfaction Problems Moses Charikar∗ Konstantin Makarychev∗†

      Near-Optimal Algorithms for Maximum Constraint Satisfaction Problems Moses Charikar∗ Konstantin Makarychev∗†

      Add to Reading List

      Source URL: konstantin.makarychev.net

      Language: English - Date: 2014-06-08 22:16:07
      58Model 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

      Add to Reading List

      Source URL: library.msri.org

      Language: English - Date: 2001-06-12 16:43:22
      59Thirteen?? David Mumford A large part of what a mathematician does may be described as exploring “things” which they discover through reasoning, which become as real to them as the house they live in but which have n

      Thirteen?? David Mumford A large part of what a mathematician does may be described as exploring “things” which they discover through reasoning, which become as real to them as the house they live in but which have n

      Add to Reading List

      Source URL: www.gregkucera.com

      Language: English - Date: 2015-01-07 20:36:16
      60WHAT ISA TORIC VARIETY? EZRA MILLER∗ A toric variety XP is a certain algebraic variety—or, over the real or complex numbers, a differentiable manifold with some singularities allowed—modeled on a convex poly

      WHAT ISA TORIC VARIETY? EZRA MILLER∗ A toric variety XP is a certain algebraic variety—or, over the real or complex numbers, a differentiable manifold with some singularities allowed—modeled on a convex poly

      Add to Reading List

      Source URL: www.math.duke.edu

      Language: English - Date: 2008-03-06 02:35:47