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| DC Field | Value | Language |
|---|---|---|
| dc.contributor.author | Choe, YoungBin | - |
| dc.contributor.author | null | - |
| dc.date.accessioned | 2016-04-01T08:59:01Z | - |
| dc.date.available | 2016-04-01T08:59:01Z | - |
| dc.date.issued | 2008-01 | - |
| dc.identifier.citation | DISCRETE MATHEMATICS | - |
| dc.identifier.citation | v.308 | - |
| dc.identifier.citation | no.24 | - |
| dc.identifier.citation | pp.5944-5953 | - |
| dc.identifier.issn | 0012-365X | - |
| dc.identifier.other | 2009-OAK-0000011280 | - |
| dc.identifier.uri | https://oasis.postech.ac.kr/handle/2014.oak/29195 | - |
| dc.description.abstract | Rayleigh monotonicity in Physics has a combinatorial interpretation. In this paper we give a combinatorial proof of the Rayleigh formula using the Jacobi Identity and the all-minors matrix tree Theorem. Motivated by the fact that the edge set of each spanning tree of G is a basis of the graphic matroid induced by G, we define the Rayleigh monotonicity of the generating polynomial for the set of bases of a matroid and suggest a few related problems. (C) 2007 Elsevier B.V. All rights reserved. | - |
| dc.description.statementofresponsibility | X | - |
| dc.publisher | . | - |
| dc.subject | Graph | - |
| dc.subject | Matroid | - |
| dc.subject | Generating polynomial | - |
| dc.subject | Rayleigh monotonicity | - |
| dc.subject | HALF-PLANE PROPERTY | - |
| dc.subject | POLYNOMIALS | - |
| dc.subject | THEOREMS | - |
| dc.title | A combinatorial proof of the Rayleigh formula for graphs | - |
| dc.type | Article | - |
| dc.identifier.doi | 10.1016/J.DISC.2007. | - |
| dc.author.google | Choe, YoungBin | - |
| dc.relation.volume | 308 | - |
| dc.relation.issue | 24 | - |
| dc.relation.startpage | 5944 | - |
| dc.relation.lastpage | 5953 | - |
| dc.publisher.location | NE | - |
| dc.relation.journal | DISCRETE MATHEMATICS | - |
| dc.relation.index | SCI급, SCOPUS 등재논문 | - |
| dc.relation.sci | SCI | - |
| dc.collections.name | Journal Papers | - |
| dc.type.docType | Article | - |
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