Semidefinite programming in combinatorial optimization
Goemans, Michel X.

Date: 1997
Abstract: We discuss the use of semidefinite programming for combinatorial optimization problems. The main topics covered include (i) the Lovász theta function and its applications to stable sets, perfect graphs, and coding theory, (ii) the automatic generation of strong valid inequalities, (iii) the maximum cut problem and related problems, and (iv) the embedding of finite metric spaces and its relationship to the sparsest cut problem. .
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Language: Anglès
Document: Article ; recerca ; Versió publicada
Subject: Semidefinite programming ; Combinatorial optimization ; Stable set ; Maximum cut ; Coding theory
Published in: Mathematical Programming, vol. 79 n. 1-3 (1997) p. 143-161, ISSN 0025-5610



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 Record created 2006-03-13, last modified 2024-12-07



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