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Algorithms for VLSI networks of processors

Thesis/Dissertation ·
OSTI ID:5116258
O(n) step algorithms are given for solving a number of graph problems on an n x n array of processors, where n is the number of vertices of the graph under consideration. The problems considered include: marking the bridges of an undirected graph, marking the articulation points of such a graph, finding the length of a shortest cycle, finding a minimum spanning tree, and a number of other problems. It is also shown that a machine where the processors are interconnected as a binary tree can support all the dictionary and priority queue operations as well as some other data queries. Every one of the operations takes O(logn) steps, where n is the number of keys present. In addition, a sequence of operations can be piplined at a constant rate.
OSTI ID:
5116258
Country of Publication:
United States
Language:
English

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