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    SIAMDM
    2010
    93views more  SIAMDM 2010»
    Thomassen's Choosability Argument Revisited
    12 years 11 months ago
    Thomassen's Choosability Argument Revisited
    Download  www.ms.unimelb.edu.au
    Thomassen (J. Combin. Theory Ser. B, 62 (1994), pp. 180
    David R. Wood, Svante Linusson
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    SIAMDM
    2008
    81views more  SIAMDM 2008»
    Polychromatic Colorings of Subcubes of the Hypercube
    13 years 4 months ago
    Polychromatic Colorings of Subcubes of the Hypercube
    Download  www.math.cmu.edu
    Alon, Krech, and Szab
    David Offner
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    EJC
    2007
    131views Information Technology» more  EJC 2007»
    Chords of longest circuits in locally planar graphs
    13 years 4 months ago
    Chords of longest circuits in locally planar graphs
    Download  www.math.wvu.edu
    It was conjectured by Thomassen ([B. Alspach, C. Godsil, Cycle in graphs, Ann. Discrete Math. 27 (1985)], p. 466) that every longest circuit of a 3-connected graph must have a cho...
    Ken-ichi Kawarabayashi, Jianbing Niu, Cun-Quan Zha...
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    JCT
    2006
    53views more  JCT 2006»
    On the number of factorizations of a full cycle
    13 years 4 months ago
    On the number of factorizations of a full cycle
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    We give a new expression for the number of factorizations of a full cycle into an ordered product of permutations of specified cycle types. This is done through purely algebraic me...
    John Irving
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    DM
    2007
    87views more  DM 2007»
    Gaps in samples of geometric random variables
    13 years 4 months ago
    Gaps in samples of geometric random variables
    Download  www.math.drexel.edu
    In this note we continue the study of gaps in samples of geometric random variables originated in Hitczenko and Knopfmacher [Gap-free compositions and gap-free samples of geometri...
    William M. Y. Goh, Pawel Hitczenko
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    JCT
    2006
    46views more  JCT 2006»
    Haruspicy 2: The anisotropic generating function of self-avoiding polygons is not D-finite
    13 years 4 months ago
    Haruspicy 2: The anisotropic generating function of self-avoiding polygons is not D-finite
    Download  www.math.ubc.ca
    We prove that the anisotropic generating function of self-avoiding polygons is not a D-finite function--proving a conjecture of Guttmann [Discrete Math. 217 (2000) 167
    Andrew Rechnitzer
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    DAM
    2006
    100views more  DAM 2006»
    On the colored Tutte polynomial of a graph of bounded treewidth
    13 years 4 months ago
    On the colored Tutte polynomial of a graph of bounded treewidth
    Download  sites.lafayette.edu
    We observe that a formula given by S. Negami [Trans. Amer. Math. Soc. 299 (1987), 601-622] for the Tutte polynomial of a k-sum of two graphs generalizes to a colored Tutte polynom...
    Lorenzo Traldi
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