Titlebook: VLSI Algorithms and Architectures; 3rd Aegean Workshop John H. Reif Conference proceedings 1988 Springer-Verlag New York 1988 VLSI.communi

魔鬼在游行

John A. Ellislose to the centre of political affairs, he enjoyed a world-wide reputation as a Socialist theorist, he had a vast international circle of acquaintances, he was an influential populariser of Left-wing causes, and he was secure in his academic role. He was also confident that the Labour Party would w

graphy

慷慨不好

synovitis

Fast parallel and sequential algorithms for edge-coloring planar graphs,th Δ(.) ≥ 8 are Δ-colorable. Based on the proof of Vizing‘s theorem Gabow .. [10] designed an .(. .) algorithm for Δ-coloring planar graphs when Δ(.) ≥ 8. Boyar and Karloff [2] proved that this problem belongs to NC if Δ(.) ≥ 23. Their algorithm runs in time .(log. .) and uses .(. .) processors on a

硬化

Optimal parallel algorithms on planar graphs,hms by giving optimal, logarithmic-time PRAM algorithms for the connected components, spanning tree, biconnected components, and strong orientation problems. The algorithms work on classes of graphs including planar graphs and graphs of bounded genus or bounded thickness.

Adulterate

cardiovascular

Subtree isomorphism is in random NC, to .. We present a randomized parallel algorithm for finding such an isomorphism, if it exists. The algorithm runs in time .(log. .) on a CREW PRAM, where . is the number of nodes in .. Randomization is used (solely) to solve each of a series of bipartite matching problems during the course of the

緯度

All graphs have cycle separators and planar directed depth-first search is in DNC,time for any undirected graph of . vertices and . edges; in .((.) log .) time for any directed graph. In parallel computation, it is in deterministic NC to convert any depth-first search forest of any graph into a cycle separator. Moreover, finding a cycle separator for any . graph is in . NC; conse

Neuropeptides

獎(jiǎng)牌

Optimal parallel algorithms for expression tree evaluation and list ranking, parallel algorithmic technique for computations on trees; it yields the first ./log . processor, .(log .) time deterministic parallel algorithm for expression tree evaluation, and solves many other tree problems within the same complexity bounds.