Szemerédi regularity lemma

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1´ SZEMEREDI’S REGULARITY LEMMA 9.4

´ SZEMEREDI’S REGULARITY LEMMA 9.4

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Source URL: cs.nyu.edu

Language: English - Date: 2015-11-28 18:58:28
    2Quasirandomness, Counting and Regularity for 3-Uniform Hypergraphs W. T. Gowers Abstract. The main results of this paper are regularity and counting lemmas for 3uniform hypergraphs. A combination of these two results giv

    Quasirandomness, Counting and Regularity for 3-Uniform Hypergraphs W. T. Gowers Abstract. The main results of this paper are regularity and counting lemmas for 3uniform hypergraphs. A combination of these two results giv

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    Source URL: www.dpmms.cam.ac.uk

    Language: English - Date: 2005-03-14 06:41:35
    3Bipartite graphs of approximate rank 1. W. T. Gowers §1. Introduction. Quasirandomness is a central concept in graph theory, and has played an important part in arithmetic combinatorics as well. Roughly speaking, a noti

    Bipartite graphs of approximate rank 1. W. T. Gowers §1. Introduction. Quasirandomness is a central concept in graph theory, and has played an important part in arithmetic combinatorics as well. Roughly speaking, a noti

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    Source URL: www.dpmms.cam.ac.uk

    Language: English - Date: 2007-05-19 10:57:27
    4´ SZEMEREDI’S REGULARITY LEMMA FOR MATRICES AND SPARSE GRAPHS ALEXANDER SCOTT Abstract. Szemer´edi’s Regularity Lemma is an important tool

    ´ SZEMEREDI’S REGULARITY LEMMA FOR MATRICES AND SPARSE GRAPHS ALEXANDER SCOTT Abstract. Szemer´edi’s Regularity Lemma is an important tool

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    Source URL: people.maths.ox.ac.uk

    Language: English - Date: 2010-11-02 13:46:18
    5Szemerédi regularity lemma / Year of birth missing / Vazirani / Amin Shokrollahi / Combinatorics / Sindhi people / Lemmas / Graph theory

    Table of Contents Multiple Access Communications Using Combinatorial Designs . . . . . . . . . . Charles J. Colbourn 1

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    Source URL: www.ipm.ac.ir

    Language: English - Date: 2011-09-28 00:50:08
    6C:/Documents and Settings/Administrator/My Documents/Paper/Planar Graphs/Max Degree/maxdegreeplanar5.dvi

    C:/Documents and Settings/Administrator/My Documents/Paper/Planar Graphs/Max Degree/maxdegreeplanar5.dvi

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    Source URL: www.dmg.tuwien.ac.at

    Language: English - Date: 2011-07-19 10:34:05
    7Complexity of Nondeterministic Graph Parameter Testing Marek Karpinski∗ Roland Mark´o†

    Complexity of Nondeterministic Graph Parameter Testing Marek Karpinski∗ Roland Mark´o†

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    Source URL: theory.cs.uni-bonn.de

    Language: English - Date: 2014-08-14 05:01:42
    8arXiv:1401.2906v3 [math.CO] 18 AugAN Lp THEORY OF SPARSE GRAPH CONVERGENCE I: LIMITS, SPARSE RANDOM GRAPH MODELS, AND POWER LAW DISTRIBUTIONS CHRISTIAN BORGS, JENNIFER T. CHAYES, HENRY COHN, AND YUFEI ZHAO

    arXiv:1401.2906v3 [math.CO] 18 AugAN Lp THEORY OF SPARSE GRAPH CONVERGENCE I: LIMITS, SPARSE RANDOM GRAPH MODELS, AND POWER LAW DISTRIBUTIONS CHRISTIAN BORGS, JENNIFER T. CHAYES, HENRY COHN, AND YUFEI ZHAO

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    Source URL: arxiv.org

    Language: English - Date: 2014-08-18 20:27:12
    9arXiv:1408.3590v1 [cs.DS] 15 AugComplexity of Nondeterministic Graph Parameter Testing Marek Karpinski∗

    arXiv:1408.3590v1 [cs.DS] 15 AugComplexity of Nondeterministic Graph Parameter Testing Marek Karpinski∗

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    Source URL: arxiv.org

    Language: English - Date: 2014-08-17 20:53:27
    102.3 Density of 0-1 matrices  27 Our goal is to show that |X| 6 k. Note that, for each x ∈ X we can choose Yx ⊆ V2 so that 1 6 |Yx | 6 r,

    2.3 Density of 0-1 matrices 27 Our goal is to show that |X| 6 k. Note that, for each x ∈ X we can choose Yx ⊆ V2 so that 1 6 |Yx | 6 r,

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    Source URL: lovelace.thi.informatik.uni-frankfurt.de

    Language: English - Date: 2007-08-30 03:42:28