Presentation | 2001/1/15 On VLSI Decompositions for d-ary de Bruijn Graphs Tadashi NISHIYAMA, Toshinori YAMADA, Shuichi UENO, |
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Abstract(in Japanese) | (See Japanese page) |
Abstract(in English) | A VLSI decomposition of a graph G is collection of isomorphic vertex-disjoint subgraphs(called building blocks)of G which together span G. This paper shows that some known results for building blocks of binary de Bruijn graphs can be naturally generalized for d-ary de Bruijn graphs. We show nacessary conditions and sufficient conditions for a graph to be a building block for d-ary de Bruijn graphs. We also show building blocks for d-ary de Bruijn graphs with asymptotically optimal efficiency. |
Keyword(in Japanese) | (See Japanese page) |
Keyword(in English) | VLSI decomposition / universal building block / de Bruijn graph |
Paper # | COMP2000-70 |
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Committee | COMP |
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Conference Date | 2001/1/15(1days) |
Place (in Japanese) | (See Japanese page) |
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Topics (in Japanese) | (See Japanese page) |
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Paper Information | |
Registration To | Theoretical Foundations of Computing (COMP) |
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Language | ENG |
Title (in Japanese) | (See Japanese page) |
Sub Title (in Japanese) | (See Japanese page) |
Title (in English) | On VLSI Decompositions for d-ary de Bruijn Graphs |
Sub Title (in English) | |
Keyword(1) | VLSI decomposition |
Keyword(2) | universal building block |
Keyword(3) | de Bruijn graph |
1st Author's Name | Tadashi NISHIYAMA |
1st Author's Affiliation | Dept.of Communications and Integrated Systems, Graduate School of Science and Engineering, Tokyo Institute of Technology() |
2nd Author's Name | Toshinori YAMADA |
2nd Author's Affiliation | Dept.of Communications and Integrated Systems, Graduate School of Science and Engineering, Tokyo Institute of Technology |
3rd Author's Name | Shuichi UENO |
3rd Author's Affiliation | Dept.of Communications and Integrated Systems, Graduate School of Science and Engineering, Tokyo Institute of Technology |
Date | 2001/1/15 |
Paper # | COMP2000-70 |
Volume (vol) | vol.100 |
Number (no) | 568 |
Page | pp.pp.- |
#Pages | 8 |
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