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All Technical Committee Conferences (Searched in: All Years)
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Search Results: Conference Papers |
Conference Papers (Available on Advance Programs) (Sort by: Date Descending) |
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Committee |
Date Time |
Place |
Paper Title / Authors |
Abstract |
Paper # |
COMP, IPSJ-AL |
2023-05-10 14:30 |
Hokkaido |
Hokkaido University |
[Invited Talk]
Reallocation Problems with Minimum Completion Time Toshimasa Ishii (Hokkaido Univ.), Jun Kawahara, Kazuhisa Makino (Kyoto Univ.), Hirotaka Ono (Nagoya Univ.) COMP2023-1 |
Reallocation scheduling is one of the most fundamental problems in various areas such as supply chain management, logist... [more] |
COMP2023-1 p.1 |
COMP |
2018-03-05 16:20 |
Osaka |
Osaka Prefecture Univ. |
On Settlement Fund Circulation Problem Hitoshi Hayakawa, Toshimasa Ishii (Hokkaido Univ.), Hirotaka Ono (Nagoya Univ.), Yushi Uno (Osaka Pref. Univ.) COMP2017-53 |
[more] |
COMP2017-53 pp.51-58 |
COMP |
2010-04-22 10:00 |
Shiga |
Ritusmeikan University, Biwako-Kusatsu Campus |
A tight upper bound on the (2,1)-total labeling number of outerplanar graphs Toru Hasunuma (Univ. Tokushima), Toshimasa Ishii (Otaru Univ. Commerce), Hirotaka Ono (Kyushu Univ.), Yushi Uno (Osaka Pref. Univ.) COMP2010-1 |
A $(2,1)$-total labeling of a graph $G$ is an assignment $f$
from the vertex set $V(G)$ and the edge set $E(G)$
to t... [more] |
COMP2010-1 pp.1-8 |
COMP |
2008-05-13 15:55 |
Fukuoka |
Kyushu Sangyo University |
An O(n^{1.75})-time Algorithm for L(2,1)-labeling of Trees Toru Hasunuma (Univ. Tokushima), Toshimasa Ishii (Otaru Univ. of Commerce), Hirotaka Ono (Kyushu Univ.), Yushi Uno (Osaka Prefecture Univ.) COMP2008-14 |
An $L(2,1)$-labeling of a graph $G$ is an assignment $f$
from the vertex set $V(G)$ to the set of nonnegative integers... [more] |
COMP2008-14 pp.43-50 |
COMP |
2006-05-24 10:40 |
Fukuoka |
Kyushu Institute of Technology |
Minimum Augmentation of Edge-Connectivity with Monotone Requirements in Undirected Graphs Toshimasa Ishii (Otaru Univ. of Commerce) |
For a finite ground set $V$, we call a set-function $r: 2^V \rightarrow Z^+$ monotone, if $r(X')\geq r(X)$ holds for... [more] |
COMP2006-10 pp.1-8 |
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