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 Conference Papers (Available on Advance Programs)  (Sort by: Date Descending)
 Results 1 - 7 of 7  /   
Committee Date Time Place Paper Title / Authors Abstract Paper #
COMP 2016-09-06
15:50
Toyama Toyama Prefectural University A 2-dimensional topological representation theorem for rank 4 matroid polytopes
Hiroyuki Miyata (Gunma Univ.) COMP2016-21
Oriented matroids are combinatorial objects, which are a combinatorial abstraction of various objects such as point con... [more] COMP2016-21
pp.45-52
COMP 2015-12-01
10:00
Osaka   Towards Higher-Order Oriented Matroid Theory -- Topological Representation Theorem --
Hiroyuki Miyata (Gunma Univ.) COMP2015-30
 [more] COMP2015-30
pp.1-8
COMP 2014-03-10
11:55
Tokyo   Enumeration of neighborly polytopes and oriented matroids
Hiroyuki Miyata (Tohoku Univ.), Arnau Padrol (Free Univ. of Berlin) COMP2013-66
 [more] COMP2013-66
pp.43-50
COMP, IPSJ-AL 2013-05-17
11:25
Hokkaido Otaru University of Commerce A New Subclass of P-matrix Linear Complementarity Problems
Komei Fukuda (ETH Zurich), Lorenz Klaus (NII/JST), Hiroyuki Miyata (Tohoku Univ.) COMP2013-10
 [more] COMP2013-10
pp.25-32
COMP 2012-12-10
16:40
Fukuoka Kyushu University Enumeration of PLCP-orientations on the 4-cube
Komei Fukuda, Lorenz Klaus (ETH Zurich), Hiroyuki Miyata (Tohoku Univ.) COMP2012-50
The linear complementarity problem (LCP) is an important problem, which provides unified approaches to many problems suc... [more] COMP2012-50
pp.41-48
COMP 2012-10-31
16:10
Miyagi Tohoku University On classes of polytopes whose LP orientations can be characterized by the shelling property
Yoshikazu Aoshima (Univ. of Tokyo), Hiroyuki Miyata, Sonoko Moriyama (Tohoku Univ.) COMP2012-41
Today, it is one of the most outstanding problems in combinatorial optimization to decide whether linear programs can be... [more] COMP2012-41
pp.45-51
COMP 2010-04-22
13:15
Shiga Ritusmeikan University, Biwako-Kusatsu Campus Complete classification of small realizable oriented matroids
Hiroyuki Miyata, Sonoko Moriyama (Tokyo Univ.), Komei Fukuda (ETH Zurich) COMP2010-4
Enumerating combinatorial types of point configurations, hyperplane arrangements and convex polytopes are fundamental pr... [more] COMP2010-4
pp.25-31
 Results 1 - 7 of 7  /   
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