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Titlebook: Building Bridges; Between Mathematics Martin Grötschel,Gyula O. H. Katona,Gábor Sági Book 2008 Springer-Verlag Berlin Heidelberg 2008 Comb

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期刊全称Building Bridges
期刊简称Between Mathematics
影响因子2023Martin Grötschel,Gyula O. H. Katona,Gábor Sági
视频video
发行地址An exceptional collection of papers published on the occasion of László Lovász‘ 60th birthday in August 2008.Contributions by experts in discrete mathematics, set theory, probabilistic methods and sto
学科分类Bolyai Society Mathematical Studies
图书封面Titlebook: Building Bridges; Between Mathematics  Martin Grötschel,Gyula O. H. Katona,Gábor Sági Book 2008 Springer-Verlag Berlin Heidelberg 2008 Comb
影响因子.Discrete mathematics and theoretical computer science are closely linked research areas with strong impacts on applications and various other scientific disciplines. Both fields deeply cross fertilize each other. One of the persons who particularly contributed to building bridges between these and many other areas is László Lovász, a scholar whose outstanding scientific work has defined and shaped many research directions in the last 40 years. A number of friends and colleagues, all top authorities in their fields of expertise and all invited plenary speakers at one of two conferences in August 2008 in Hungary, both celebrating Lovász’s 60.th. birthday, have contributed their latest research papers to this volume. This collection of articles offers an excellent view on the state of combinatorics and related topics and will be of interest for experienced specialists as well as young researchers..
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,Surplus of Graphs and the Lovász Local Lemma,×. chessboard, and alternately mark previously unmarked little squares. Maker uses (say) mark . and Breaker uses (say) ., exactly like in Tic-Tac-Toe; Maker’s goal is to achieve a large . in some line, where a “line” means either a row or a column. Let . denote the maximum number of .s (“Maker’s mar
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Random Walks, Arrangements, Cell Complexes, Greedoids, and Self-Organizing Libraries,lane arrangements. This paper explores similar walks on complex hyperplane arrangements. This is achieved by involving certain cell complexes naturally associated with the arrangement. In a particular case this leads to walks on libraries with several shelves..We also show that interval greedoids gi
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Small Linear Dependencies for Binary Vectors of Low Weight,dependency. Our proof is based on showing that in every graph of average degree at least . log log ., every legal edge coloring produces a cycle in which one of the colors appears either once or twice.} (In both results, . is some constant.) The results proved are used (in a companion work) in refut
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,Plünnecke’s Inequality for Different Summands,size of the sumsets .+..+…+.. for all choices of indices ..,…,... Then we prove the existence of a non-empty subset . of . such that we have good control’ over the size of the sumset .+..+…+... As an application of this result we generalize an inequality of [.] concerning the submultiplicativity of
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Combinatorial Problems in Chip Design,important and challenging open problems in various areas of chip design. Although the problems are motivated by chip design, they are formulated mathematically; understanding and solving them does not require any knowledge of chip design. We give some partial results and argue why a full resolution
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