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Titlebook: Geometry, Structure and Randomness in Combinatorics; Jiří Matoušek,Jaroslav Nešetřil,Marco Pellegrini Conference proceedings 2014 The Edit

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书目名称Geometry, Structure and Randomness in Combinatorics
编辑Jiří Matoušek,Jaroslav Nešetřil,Marco Pellegrini
视频videohttp://file.papertrans.cn/384/383853/383853.mp4
概述Easily accessible surveys directed to a broad community in mathematics and computer science
丛书名称Publications of the Scuola Normale Superiore
图书封面Titlebook: Geometry, Structure and Randomness in Combinatorics;  Jiří Matoušek,Jaroslav Nešetřil,Marco Pellegrini Conference proceedings 2014 The Edit
描述​This book collects some surveys on current trends in discrete mathematics and discrete geometry. The areas covered include:  graph representations, structural graphs theory, extremal graph theory, Ramsey theory and constrained satisfaction problems.
出版日期Conference proceedings 2014
关键词discrete geometry; discrete mathematics; extremal graph theory; graph representations; structural graph
版次1
doihttps://doi.org/10.1007/978-88-7642-525-7
isbn_softcover978-88-7642-524-0
isbn_ebook978-88-7642-525-7Series ISSN 2239-1460 Series E-ISSN 2532-1668
issn_series 2239-1460
copyrightThe Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Switzerl
The information of publication is updating

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Historical Background and Perspective,st surely connected and of diameter .. As well as being of independent interest, our groups would, if our conjecture is true, provide a large family of counterexamples to the conjecture of Iranmanesh and Jafarzadeh that the commuting graph of a finite group, if connected, must have a bounded diameter.
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2239-1460 s in discrete mathematics and discrete geometry. The areas covered include:  graph representations, structural graphs theory, extremal graph theory, Ramsey theory and constrained satisfaction problems.978-88-7642-524-0978-88-7642-525-7Series ISSN 2239-1460 Series E-ISSN 2532-1668
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Electron Transfer at Biological Interfaces,Several theorems in combinatorial convexity admit colourful versions. This survey describes old and new applications of two methods that can give such colourful results. One is the octahedral construction, the other is Sarkaria’s tensor method.
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https://doi.org/10.1007/978-1-349-04793-2The . of a graph . is the minimum number of stable sets and cliques of . covering the vertex-set of .. In this paper we survey some resent results and techniques developed in an attempt to answer the question: excluding which induced subgraphs causes a graph to have bounded cochromatic number?
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