Finding the Lengths of All Shortest paths in N -Node Nonnegative-Distance Complete Networks Using ½N3 Additions and N3 Comparisons

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Abstract

A (computer programming) algorithm is presented which is based on Dijkstra's principle for finding the lengths of all shortest paths from either a fixed node or from all nodes in N-node nonnegative-distance complete networks. This algorithm is more efficient than other available (computer programming) algorithms known to the author for solving the above two problems. An empirical study on a computer has confirmed its superiority. © 1972, ACM. All rights reserved.

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APA

Yen, J. Y. (1972). Finding the Lengths of All Shortest paths in N -Node Nonnegative-Distance Complete Networks Using ½N3 Additions and N3 Comparisons. Journal of the ACM (JACM), 19(3), 423–424. https://doi.org/10.1145/321707.321712

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