Formal Power Series and Algebraic Combinatorics
Formal Power Series and Algebraic Combinatorics

Author: Daniel Krob

Publisher: Springer Science & Business Media

Published: 2013-03-09

Total Pages: 815

ISBN-13: 3662041669

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This book contains the extended abstracts presented at the 12th International Conference on Power Series and Algebraic Combinatorics (FPSAC '00) that took place at Moscow State University, June 26-30, 2000. These proceedings cover the most recent trends in algebraic and bijective combinatorics, including classical combinatorics, combinatorial computer algebra, combinatorial identities, combinatorics of classical groups, Lie algebra and quantum groups, enumeration, symmetric functions, young tableaux etc...

Formal Power Series and Algebraic Combinatorics (Series Formelles et Combinatoire Algebrique), 1994
Formal Power Series and Algebraic Combinatorics (Series Formelles et Combinatoire Algebrique), 1994

Author: Louis J. Billera

Publisher: American Mathematical Soc.

Published: 1996

Total Pages: 210

ISBN-13: 0821803247

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Because of the interplay among many fields of mathematics and science, algebraic combinatorics is an area in which a wide variety of ideas and methods come together. The papers in this volume reflect the most interesting aspects of this rich interaction, and will be of interest to researchers in discrete mathematics and combinatorial systems.

Algebraic Combinatorics
Algebraic Combinatorics

Author: Chris Godsil

Publisher: Routledge

Published: 2017-10-19

Total Pages: 368

ISBN-13: 1351467514

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This graduate level text is distinguished both by the range of topics and the novelty of the material it treats--more than half of the material in it has previously only appeared in research papers. The first half of this book introduces the characteristic and matchings polynomials of a graph. It is instructive to consider these polynomials together because they have a number of properties in common. The matchings polynomial has links with a number of problems in combinatorial enumeration, particularly some of the current work on the combinatorics of orthogonal polynomials. This connection is discussed at some length, and is also in part the stimulus for the inclusion of chapters on orthogonal polynomials and formal power series. Many of the properties of orthogonal polynomials are derived from properties of characteristic polynomials. The second half of the book introduces the theory of polynomial spaces, which provide easy access to a number of important results in design theory, coding theory and the theory of association schemes. This book should be of interest to second year graduate text/reference in mathematics.