Searching for "On Completing Latin Squares." – sorted by Relevance.
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On completing latin squares
- On Completing Latin Squares Iman Hajirasouliha⋆ , Hossein Jowhari⋆ , Ravi Kumar⋆⋆ ⋆ ⋆ ⋆ , and Ravi
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Disjoint critical sets in Latin squares
- information to determine the complete Latin square. It has been conjectured that the smallest possible
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Sequencible groups and related topics
- sequenceable groups were introduced by Gordon to construct row-complete latin squares, Keedwell published a
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Critical Sets In Latin Squares Of Order Less Than 11
- critical set C in a latin square L is a partial latin square which has a unique completion to L
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Block-transitive t-designs I
- that there are striking similarities among Steiner triple systems, Latin squares, and 1-factorisations of complete graphs
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Thank Evans
- in any row or twice in any column. It is a (complete) latin square if there are no empty cells. In 1960
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On generators of random quasigroup problems
- in [6]. The basic idea is to find a completion of a partial Latin square representing the multiplication
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Open Problems And Conjectures In Finite Fields
- occurs immediately to the right of ff. An example of a row-complete latin square of order 4 is given
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Notice
- microarray-dye combination. 3. Perform a complete Latin Squares/Dye Swap analysis of the data. 4. Interpret
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unknown title
- is the same as main-class equivalence of the Latin squares. The complete tripartite graph Kn,n,n has 3n
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