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Committee Date Time Place Paper Title / Authors Abstract Paper #
ISEC, COMP 2017-12-21
Kochi Eikokuji Campus, Kochi University of Technology Maximum k-path Vertex Cover Problem on Graph Classes
Tsuyoshi Yagita, Eiji Miyano, Toshiki Saitoh (Kyutech), Ryuhei Uehara (JAIST), Tom C. van der Zanden (Utrecht U.) ISEC2017-76 COMP2017-30
This paper introduces the maximum version of the $k$-path vertex cover problem, called the textsc{Maximum $k$-Path Verte... [more] ISEC2017-76 COMP2017-30
COMP 2016-04-22
Nara   Proposal of a Fast Heuristic for the Minimum Weight Vertex Cover Problem
Satoshi Shimizu, Kazuaki Yamaguchi, Toshiki Saitoh, Sumio Masuda (Kobe Univ.) COMP2016-4
Given an undirected graph with weight for each vertex, the minimum
weight vertex cover problem (MWVCP) is an NP-hard p... [more]
COMP 2015-10-02
Tokyo   Upper and lower bounds and time complexities on the Frobenius problem obtained from analysing its additive structure
Shunichi Matsubara (Aoyama Gakuin Univ.) COMP2015-22
In this work, we investigate upper and lower bounds for the Frobenius problem, using some existing results in additive c... [more] COMP2015-22
CAS, CS, SIP 2012-03-09
Niigata The University of Niigata Performance Comparison of Heuristic Algorithms for the Graph Coloring Problem
Yuta Koshin, Satoshi Taoka, Toshimasa Watanabe (Hiroshima Univ.) CAS2011-145 SIP2011-165 CS2011-137
Graph coloring is an assignment of colors to vertices of a given undirected graph G=(V,E) such that any pair of adjacent... [more] CAS2011-145 SIP2011-165 CS2011-137
COMP 2010-01-25
Fukuoka Nishijin Plaza, Kyushu University Complexity results for the spanning tree congestion problem
Yota Otachi (Gunma Univ.), Hans L. Bodlaender (Utrecht Univ.) COMP2009-40
We study the computational complexity of determining the \emph{spanning tree congestion} of a graph. First, we show that... [more] COMP2009-40
COMP 2004-10-15
Miyagi Tohoku University Tiling Problems with the Edge-Overwriting Rule
Kazuo Iwama (Kyoto Univ.), Kousuke Izumi, Eiji Miyano (Kyushu Inst. Tech.), Hirotaka Ono (Kyushu Univ.)
Ordinary tiling problems using 1x1 squares with colored edges
(say Wang tiles) assume that if two tiles touch then the... [more]
 Results 1 - 6 of 6  /   
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