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Conference Paper: Recent Advances in Polyhedral Combinatorics

TitleRecent Advances in Polyhedral Combinatorics
Authors
Issue Date2017
Citation
The 7th International Symposium on Graph Theory and Combinatorial Algorithms (GTCA2017), Yuncheng, Shanxi, China, 28-30 July 2017 How to Cite?
AbstractCombinatorial optimization searches for an optimal object in a nite collection; typically the collection has a concise representation while the number of objects is huge. Polyhedral and linear programming techniques have proved to be very powerful and successful in tackling various combinatorial optimization problems, and the end products of these methods are often integral polyhedra or min-max relations. This area of combinatorial optimization is called polyhedral combinatorics. In this talk I shall give a brief survey of our recent results on polyhedral combinatorics, including a tournament ranking with no errors, a polyhedral description of kernels, and a characterization of the box-totally dual integral (box-TDI) matching polytope.
DescriptionOrganizers: Society of Graph Theory and Combinatorics, ORSC ; Center of Graph Theory, Combinatorics & Network of AMSS ; Yuncheng University
Plenary talk
Persistent Identifierhttp://hdl.handle.net/10722/252390

 

DC FieldValueLanguage
dc.contributor.authorZang, W-
dc.date.accessioned2018-04-19T07:53:48Z-
dc.date.available2018-04-19T07:53:48Z-
dc.date.issued2017-
dc.identifier.citationThe 7th International Symposium on Graph Theory and Combinatorial Algorithms (GTCA2017), Yuncheng, Shanxi, China, 28-30 July 2017-
dc.identifier.urihttp://hdl.handle.net/10722/252390-
dc.descriptionOrganizers: Society of Graph Theory and Combinatorics, ORSC ; Center of Graph Theory, Combinatorics & Network of AMSS ; Yuncheng University-
dc.descriptionPlenary talk-
dc.description.abstractCombinatorial optimization searches for an optimal object in a nite collection; typically the collection has a concise representation while the number of objects is huge. Polyhedral and linear programming techniques have proved to be very powerful and successful in tackling various combinatorial optimization problems, and the end products of these methods are often integral polyhedra or min-max relations. This area of combinatorial optimization is called polyhedral combinatorics. In this talk I shall give a brief survey of our recent results on polyhedral combinatorics, including a tournament ranking with no errors, a polyhedral description of kernels, and a characterization of the box-totally dual integral (box-TDI) matching polytope.-
dc.languageeng-
dc.relation.ispartof7th International Symposium on Graph Theory and Combinatorial Algorithms, Shanxi, China-
dc.titleRecent Advances in Polyhedral Combinatorics-
dc.typeConference_Paper-
dc.identifier.emailZang, W: wzang@maths.hku.hk-
dc.identifier.authorityZang, W=rp00839-
dc.identifier.hkuros282688-

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