By Tetsuo Asano (auth.), Seok-Hee Hong, Hiroshi Nagamochi, Takuro Fukunaga (eds.)
This booklet constitutes the refereed complaints of the nineteenth foreign Symposium on Algorithms and Computation, ISAAC 2008, held in Gold Coast, Australia in December 2008.
The seventy eight revised complete papers including three invited talks provided have been rigorously reviewed and chosen from 229 submissions for inclusion within the e-book. The papers are prepared in topical sections on approximation algorithms, on-line algorithms, info constitution and algorithms, video game concept, graph algorithms, fastened parameter tractability, dispensed algorithms, database, approximation algorithms, computational biology, computational geometry, complexity, networks, optimization in addition to routing.
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Extra info for Algorithms and Computation: 19th International Symposium, ISAAC 2008, Gold Coast, Australia, December 15-17, 2008. Proceedings
This algorithm considers the nodes of T in a bottom-up strategy and computes for each node v a set of so-called characteristics. Intuitively, each characteristic represents a recoloring C of G(v) that will be stepwise extended to a convex recoloring of the whole graph G. Extending a (re-)coloring C1 for a graph H1 means replacing C1 by a new color function C2 for a graph H2 ⊇ H1 with C2 (w) = C1 (w) for all vertices w of H1 with the following exception: A vertex colored with a gray color c1 may be recolored with a real color c2 if all vertices of color c1 are recolored with c2 .
The set Z of forbidden colors is S set to ∅. Next start a bottom-up traversal of T . At a non-leaf v all already computed characteristics of the children are considered. In detail, for each characteristic Ql of Mvl and—if v has two children—for each compatible good characteristic Qr of Mvr , we add to Mv the set of characteristics that also could be obtained as output by the following non-deterministic algorithm: – Take for Q and the vertices in B(v)∩B(v l ) the same division into macro sets as for Ql .
As a consequence of this result, if we are given pairs of vertices, there is no good approximation possible for approximating in polynomial-time the minimal l such that all except l pairs are connected by disjoint paths, unless N P ⊆ DT IM E(nO(log log n) ). Determining l can be considered in some kind as the inverse of the MDPP problem. Due to space limitations some proofs in this article are omitted. They can be found in the full version of this paper. 2 Hardness Results Theorem 1. Given an unweighted n-vertex graph with an (∞, 2)-coloring, no polynomial-time algorithm for the MCRP, the MRRP or the MBRP has an approximation ratio of (1 − o(1)) ln ln n unless N P ⊆ DT IM E(nO(log log n) ).