Proceedings of 8th International Parallel Processing Symposium
DOI: 10.1109/ipps.1994.288310
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Latin cubes and parallel array access

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Cited by 4 publications
(1 citation statement)
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“…In [40] , constructions have been presented for perfect latin squares of order N that are used in skewing schemes that permit conflict-free access to rows , columns , main diagonals and main subsquares of the matrix A . The idea is extended further in [42] , to three-dimensional data structures , where an optimal skewing-scheme is implemented using the three-dimensional counterparts of latin squares , viz . latin cubes .…”
Section: Iia Parallel Array Accessmentioning
confidence: 99%
“…In [40] , constructions have been presented for perfect latin squares of order N that are used in skewing schemes that permit conflict-free access to rows , columns , main diagonals and main subsquares of the matrix A . The idea is extended further in [42] , to three-dimensional data structures , where an optimal skewing-scheme is implemented using the three-dimensional counterparts of latin squares , viz . latin cubes .…”
Section: Iia Parallel Array Accessmentioning
confidence: 99%