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    COMBINATORICA
    2006
    52views more  COMBINATORICA 2006»
    Expansion Of Product Replacement Graphs
    13 years 11 months ago
    Expansion Of Product Replacement Graphs
    Download  www.math.ucla.edu
    Alexander Gamburd, Igor Pak
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    COMBINATORICA
    2006
    55views more  COMBINATORICA 2006»
    Weighted Non-Trivial Multiply Intersecting Families
    13 years 11 months ago
    Weighted Non-Trivial Multiply Intersecting Families
    Download  www.cc.u-ryukyu.ac.jp
    Peter Frankl, Norihide Tokushige
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    COMBINATORICA
    2006
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    On The Parameterized Intractability Of Motif Search Problems
    13 years 11 months ago
    On The Parameterized Intractability Of Motif Search Problems
    Download  mrfellows.net
    ended abstract of this paper was presented at the 19th International Symposium on Theoretical Aspects of Computer Science (STACS 2002), Springer-Verlag, LNCS 2285, pages 262
    Michael R. Fellows, Jens Gramm, Rolf Niedermeier
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    COMBINATORICA
    2006
    65views more  COMBINATORICA 2006»
    A Linear Bound On The Diameter Of The Transportation Polytope
    13 years 11 months ago
    A Linear Bound On The Diameter Of The Transportation Polytope
    Download  www.win.tue.nl
    We prove that the combinatorial diameter of the skeleton of the polytope of feasible solutions of any m
    Graham Brightwell, Jan van den Heuvel, Leen Stougi...
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    COMBINATORICA
    2006
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    Random Subgraphs Of Finite Graphs: III. The Phase Transition For The n-Cube
    13 years 11 months ago
    Random Subgraphs Of Finite Graphs: III. The Phase Transition For The n-Cube
    Download  www.win.tue.nl
    Christian Borgs, Jennifer T. Chayes, Remco van der...
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    COMBINATORICA
    2006
    55views more  COMBINATORICA 2006»
    Density Conditions For Triangles In Multipartite Graphs
    13 years 11 months ago
    Density Conditions For Triangles In Multipartite Graphs
    Download  www.lirmm.fr
    Adrian Bondy, Jian Shen, Stéphan Thomass&ea...
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    COMBINATORICA
    2006
    91views more  COMBINATORICA 2006»
    The Number Of Orientations Having No Fixed Tournament
    13 years 11 months ago
    The Number Of Orientations Having No Fixed Tournament
    Download  www.tau.ac.il
    Let T be a fixed tournament on k vertices. Let D(n, T) denote the maximum number of orientations of an n-vertex graph that have no copy of T. We prove that D(n, T) = 2tk-1(n) for ...
    Noga Alon, Raphael Yuster
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