An O(n(n2/p+logp)) parallel algorithm to compute the all pairs shortest paths and the transitive closure

An O(n(n2/p+logp)) parallel algorithm to compute the all pairs shortest paths and the transitive closure

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Article ID: iaor19901061
Country: Japan
Volume: 12
Start Page Number: 119
End Page Number: 124
Publication Date: May 1989
Journal: Journal of Information Processing
Authors: ,
Keywords: computers, networks: path
Abstract:

Multiprocessors with shared memory structured as a complete binary tree are considered for use with a parallel algorithm to compute the all pairs shortest paths and the reflexive transitive closure in a weighted directed graph. The time complexity of the parallel algorithm is O(n(n2/p+logp)), where n is the number of vertices in the graph and p(¸•n2) is the number of processors used. The Ada language is used to implement the algorithm.

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