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Detalles bibliogr�ficos

T�tulo

Combinatorics and commutative algebra Richard P. Stanley. Progress in mathematics 41/2.

Editor

Boston, Birkh�user [1996].

Fecha de publicaci�n

1996

Idioma

Ingl�s

ISBN 10

0817638369

ISBN 13

9780817638368

Encuadernaci�n

Hardcover

Edici�n

2� Edici�n

Peso

550 gramos

Cat�logos de vendedores

SA MATHEMATIK

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Sinopsis

* Stanley represents a broad perspective with respect to two significant topics from Combinatorial Commutative Algebra: 1) The theory of invariants of a torus acting linearly on a polynomial ring, and 2) The face ring of a simplicial complex * In this new edition, the author further develops some interesting properties of face rings with application to combinatorics

De la contraportada

Some remarkable connections between commutative algebra and combinatorics have been discovered in recent years. This book provides an overview of two of the main topics in this area. The first concerns the solutions of linear equations in nonnegative integers. Applications are given to the enumeration of integer stochastic matrices (or magic squares), the volume of polytopes, combinatorial reciprocity theorems, and related results. The second topic deals with the face ring of a simplicial complex, and includes a proof of the Upper Bound Conjecture for Spheres. An introductory chapter giving background information in algebra, combinatorics and topology broadens access to this material for non-specialists.

New to this edition is a chapter surveying more recent work related to face rings, focusing on applications tof-vectors. Included in this chapter is an outline of the proof of McMullen'sg-conjecture for simplicial polytopes based on toric varieties, as well as a discussion of the face rings of such special classes of simplicial complexes as shellable complexes, matroid complexes, level complexes, doubly Cohen-Macaulay complexes, balanced complexes, order complexes, flag complexes, relative complexes, and complexes with group actions. Also included is information on subcomplexes and subdivisions of simplicial complexes, and an application to spline theory.

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