Selected topics in discrete mathematics: Proceedings of the Moscow Discrete Mathematics Seminar, 1972-1990

Selected topics in discrete mathematics: Proceedings of the Moscow Discrete Mathematics Seminar, 1972-1990
Author: Alexander K. Kelmans
Publisher: American Mathematical Soc.
Total Pages: 242
Release: 1994-02-18
Genre: Mathematics
ISBN: 9780821895924


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This is a collection of translations of a variety of papers on discrete mathematics by members of the Moscow Seminar on Discrete Mathematics. This seminar, begun in 1972, was marked by active participation and intellectual ferment. Mathematicians in the USSR often encountered difficulties in publishing, so many interesting results in discrete mathematics remained unknown in the West for some years, and some are unknown even to the present day. To help fill this communication gap, this collection offers papers that were obscurely published and very hard to find. Among the topics covered here are: graph theory, network flow and multicommodity flow, linear programming and combinatorial optimization, matroid theory and submodular systems, matrix theory and combinatorics, parallel computing, complexity of algorithms, random graphs and statistical mechanics, coding theory, and algebraic combinatorics and group theory.


Selected topics in discrete mathematics: Proceedings of the Moscow Discrete Mathematics Seminar, 1972-1990
Language: en
Pages: 242
Authors: Alexander K. Kelmans
Categories: Mathematics
Type: BOOK - Published: 1994-02-18 - Publisher: American Mathematical Soc.

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This is a collection of translations of a variety of papers on discrete mathematics by members of the Moscow Seminar on Discrete Mathematics. This seminar, begu
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Type: BOOK - Published: 2003-02-12 - Publisher: Springer Science & Business Media

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From the reviews: "About 30 years ago, when I was a student, the first book on combinatorial optimization came out referred to as "the Lawler" simply. I think t
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The 11 papers are devoted to analysis, probability, and applications. The topics include the limit distribution of a homogeneous polynomial on the unit sphere o
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