Alexander polynomial

Results: 71



#Item
11ON TESTING HAMILTONICITY OF GRAPHS Alexander Barvinok July 15, 2014 Abstract. Let us fix a function f (n) = o(n ln n) and reals 0 ≤ α < β ≤ 1. We present a polynomial time algorithm which, given a directed graph G

ON TESTING HAMILTONICITY OF GRAPHS Alexander Barvinok July 15, 2014 Abstract. Let us fix a function f (n) = o(n ln n) and reals 0 ≤ α < β ≤ 1. We present a polynomial time algorithm which, given a directed graph G

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

Language: English - Date: 2014-08-27 10:06:40
12COMPUTING THE EHRHART QUASI-POLYNOMIAL OF A RATIONAL SIMPLEX Alexander Barvinok April 2005 We present a polynomial time algorithm to compute any fixed number of the highest

COMPUTING THE EHRHART QUASI-POLYNOMIAL OF A RATIONAL SIMPLEX Alexander Barvinok April 2005 We present a polynomial time algorithm to compute any fixed number of the highest

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

Language: English - Date: 2005-04-28 13:33:02
13Shadows of Hodge theory in representation theory Geordie Williamson (Max Planck Institute) The Kazhdan-Lusztig conjecture is a remarkable 1979 conjecture on the characters of simple highest weight modules over a complex

Shadows of Hodge theory in representation theory Geordie Williamson (Max Planck Institute) The Kazhdan-Lusztig conjecture is a remarkable 1979 conjecture on the characters of simple highest weight modules over a complex

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Source URL: www.7ecm.de

Language: English - Date: 2015-12-16 06:03:44
14CENTRALLY SYMMETRIC POLYTOPES WITH MANY FACES Alexander Barvinok, Seung Jin Lee, and Isabella Novik November 2011 Abstract. We present explicit constructions of centrally symmetric polytopes with many faces: (1) we cons

CENTRALLY SYMMETRIC POLYTOPES WITH MANY FACES Alexander Barvinok, Seung Jin Lee, and Isabella Novik November 2011 Abstract. We present explicit constructions of centrally symmetric polytopes with many faces: (1) we cons

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

Language: English - Date: 2011-11-18 11:46:14
15FINITE TYPE INVARIANTS OF W-KNOTTED OBJECTS I: W-KNOTS AND THE ALEXANDER POLYNOMIAL DROR BAR-NATAN AND ZSUZSANNA DANCSO Abstract. This is the first in a series of papers studying w-knots, and more generally, w-knotted ob

FINITE TYPE INVARIANTS OF W-KNOTTED OBJECTS I: W-KNOTS AND THE ALEXANDER POLYNOMIAL DROR BAR-NATAN AND ZSUZSANNA DANCSO Abstract. This is the first in a series of papers studying w-knots, and more generally, w-knotted ob

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Source URL: www.math.toronto.edu

- Date: 2015-04-12 19:48:38
    16TABLEAU COMPLEXES ALLEN KNUTSON, EZRA MILLER, AND ALEXANDER YONG A BSTRACT. Let X, Y be finite sets and T a set of functions from X → Y which we will call “tableaux”. We define a simplicial complex whose facets, al

    TABLEAU COMPLEXES ALLEN KNUTSON, EZRA MILLER, AND ALEXANDER YONG A BSTRACT. Let X, Y be finite sets and T a set of functions from X → Y which we will call “tableaux”. We define a simplicial complex whose facets, al

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    Source URL: www.math.duke.edu

    Language: English - Date: 2006-03-25 02:52:15
    17Algebraic combinatorics Alexander Yong http://www.math.uiuc.edu/ ˜ ayong

    Algebraic combinatorics Alexander Yong http://www.math.uiuc.edu/ ˜ ayong

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    Source URL: www.math.uiuc.edu

    Language: English - Date: 2010-03-01 11:00:03
    18COMBINATORIAL RULES FOR THREE BASES OF POLYNOMIALS COLLEEN ROSS AND ALEXANDER YONG A BSTRACT. We present combinatorial rules (one theorem and two conjectures) concerning three bases of Z[x1 , x2 , ....]. First, we prove

    COMBINATORIAL RULES FOR THREE BASES OF POLYNOMIALS COLLEEN ROSS AND ALEXANDER YONG A BSTRACT. We present combinatorial rules (one theorem and two conjectures) concerning three bases of Z[x1 , x2 , ....]. First, we prove

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    Source URL: www.math.uiuc.edu

    Language: English - Date: 2015-04-10 22:18:18
    19POLYNOMIALS FOR SYMMETRIC ORBIT CLOSURES IN THE FLAG VARIETY BENJAMIN J. WYSER AND ALEXANDER YONG A BSTRACT. In [WyYo13] we introduced polynomial representatives of cohomology classes of orbit closures in the flag variet

    POLYNOMIALS FOR SYMMETRIC ORBIT CLOSURES IN THE FLAG VARIETY BENJAMIN J. WYSER AND ALEXANDER YONG A BSTRACT. In [WyYo13] we introduced polynomial representatives of cohomology classes of orbit closures in the flag variet

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    Source URL: www.math.uiuc.edu

    Language: English - Date: 2014-09-30 12:43:56
      20Gr¨ obner Geometry of Schubert and Grothendieck transition formulae Alexander Yong (University of California, Berkeley)

      Gr¨ obner Geometry of Schubert and Grothendieck transition formulae Alexander Yong (University of California, Berkeley)

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      Source URL: www.math.uiuc.edu

      Language: English - Date: 2008-08-21 11:47:51