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    » On Non-Polynomial Latin Squares
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    COMBINATORICS
    1999
    98views more  COMBINATORICS 1999»
    On the Structure and Classification of SOMAs: Generalizations of Mutually Orthogonal Latin Squares
    13 years 5 months ago
    On the Structure and Classification of SOMAs: Generalizations of Mutually Orthogonal Latin Squares
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    Let k 0 and n 2 be integers. A SOMA, or more specifically a SOMA(k, n), is an n
    Leonard H. Soicher
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    COMBINATORICS
    1999
    70views more  COMBINATORICS 1999»
    Perfect Factorisations of Bipartite Graphs and Latin Squares Without Proper Subrectangles
    13 years 5 months ago
    Perfect Factorisations of Bipartite Graphs and Latin Squares Without Proper Subrectangles
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    Ian M. Wanless
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    JCT
    2011
    58views more  JCT 2011»
    Embedding a Latin square with transversal into a projective space
    13 years 21 days ago
    Embedding a Latin square with transversal into a projective space
    Download  www.up.ac.za
    Lourens M. Pretorius, Konrad J. Swanepoel
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    DM
    2000
    130views more  DM 2000»
    On a conjecture of Keedwell and the cycle double cover conjecture
    13 years 5 months ago
    On a conjecture of Keedwell and the cycle double cover conjecture
    Download  www.stanford.edu
    At the 16th British Combinatorial Conference (1997), Cameron introduced a new concept called 2-simultaneous coloring. He used this concept to reformulate a conjecture of Keedwell ...
    Mohammad Mahdian, Ebadollah S. Mahmoodian, Amin Sa...
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    DCC
    2008
    IEEE
    111views Computer Graphics» more  DCC 2008»
    New negative Latin square type partial difference sets in nonelementary abelian 2-groups and 3-groups
    14 years 5 months ago
    New negative Latin square type partial difference sets in nonelementary abelian 2-groups and 3-groups
    Download  facstaff.bloomu.edu
    A partial difference set having parameters (n2, r(n - 1), n + r2 - 3r, r2 - r) is called a Latin square type partial difference set, while a partial difference set having paramete...
    John B. Polhill
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