| Y. Han, An optimal linked list prefix algorithm on a local memory computer, Proc. 1989. |
....time on n= log n processors. Proof. The edges around a new vertex of G 0 are collected by processing the doubly linked circular lists of the combinatorial embedding of G. The computation takes O(log n) time and n= log n processors, using optimal parallel algorithms for list ranking [5] 9] [13], prefix computation [24] 23] tree contraction [26] 1] 8] 22] 11] 10] and planar connectivity [12] 3. Strongly connected components and directed spanning trees. This section quotes previous results and reports new results on computing strongly connected components and directed ....
....be changed so that r is a boundary vertex on that face. Then, by the strong connectivity of G, it is a bubble graph rooted at r. Therefore, this theorem follows from Theorem 5. 11 and the fact that the external face can be changed in O(logn) time on n= log n processors using list ranking [5] 9] [13] and prefix computation [24] 23] Acknowledgement. The author wishes to thank Subhrajit Bhattacharya for helpful discussions. A. All graphs have cycle separators. The following discussion uses depthfirst search trees to compute graph separators [17] A.1. Path and cycle separators of weighted ....
Y. Han, An optimal linked list prefix algorithm on a local memory computer, IEEE Transactions on Computers, 40 (1991), pp. 1149--1153.
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Y. Han, An optimal linked list prefix algorithm on a local memory computer, Proc. 1989.
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. Y. Han. An optimal linked list prefix algorithm on a local memory computer. Proc. 1989 ACM Computer Science Conf., Lousville, Kentucky, 278-286(1989).
No context found.
. Y. Han. An optimal linked list prefix algorithm on a local memory computer. Proc. of the Computer Science Conf. (CSC'89), 278-286(Feb., 1989).
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