| Presentation | 2018-09-18 グラフの細分のスタックキューミックスレイアウト Miki Miyauchi, |
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| PDF Download Page |  PDF download Page Link |
| Abstract(in Japanese) | (See Japanese page) |
| Abstract(in English) | This paper shows that for every integer s, q >0, every graph G has an s-stack q-queue subdivision layout with 2 log_{s+q-1} sn(G) (resp. 2 log_{s+q-1} qn(G) +4) division vertices per edge. This paper improves previous results more, for graphs with larger stack number sn(G) or queue number qn(G) than given integers s and q. Also, the larger the given integer s is, the more this paper improves previous results. |
| Keyword(in Japanese) | (See Japanese page) |
| Keyword(in English) | graph theory / graph layout / stack layout for graphs / queue layout for graphs / stack queue mixed layout for graphs |
| Paper # | COMP2018-15 |
| Date of Issue | 2018-09-11 (COMP) |
| Conference Information | |
| Committee | COMP |
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| Conference Date | 2018/9/18(1days) |
| Place (in Japanese) | (See Japanese page) |
| Place (in English) | Kyusyu Institute of Technology |
| Topics (in Japanese) | (See Japanese page) |
| Topics (in English) | |
| Chair | Toshihiro Fujito(Toyohashi Univ. of Tech.) |
| Vice Chair | Shinichi Nakano(Gunma Univ.) |
| Secretary | Shinichi Nakano(Kyoto Univ.) |
| Assistant | Kazuhisa Seto(Seikei Univ.) |
| Paper Information | |
| Registration To | Technical Committee on Theoretical Foundations of Computing |
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| Language | JPN-ONLY |
| Title (in Japanese) | (See Japanese page) |
| Sub Title (in Japanese) | (See Japanese page) |
| Title (in English) | |
| Sub Title (in English) | |
| Keyword(1) | graph theory |
| Keyword(2) | graph layout |
| Keyword(3) | stack layout for graphs |
| Keyword(4) | queue layout for graphs |
| Keyword(5) | stack queue mixed layout for graphs |
| 1st Author's Name | Miki Miyauchi |
| 1st Author's Affiliation | Nippon Telegraph and Telephone Corporation(NTT) |
| Date | 2018-09-18 |
| Paper # | COMP2018-15 |
| Volume (vol) | vol.118 |
| Number (no) | COMP-216 |
| Page | pp.pp.41-48(COMP), |
| #Pages | 8 |
| Date of Issue | 2018-09-11 (COMP) |