**New Perspectives in Algebraic Combinatorics**

by Louis J. Billera, at al.

**Publisher**: Cambridge University Press 1999**ISBN/ASIN**: 0521770874**ISBN-13**: 9780521770873**Number of pages**: 345

**Description**:

The rich combinatorial problems arising from the study of various algebraic structures are the subject of this book, which contains expository contributions by some of the most respected researchers in the field. It will present the state of the art to graduate students and researchers in combinatorics as well as algebra, geometry, and topology.

Download or read it online for free here:

**Download link**

(multiple PDF,PS files)

## Similar books

**Topics in Algebraic Combinatorics**

by

**Richard P. Stanley**-

**MIT**

Contents: Walks in graphs; Cubes and the Radon transform; Random walks; The Sperner property; Group actions on boolean algebras; Young diagrams and q-binomial coefficients; Enumeration under group action; A glimpse of Young tableaux; etc.

(

**5968**views)

**Combinatorial Theory**

by

**Gian-Carlo Rota**

In 1998, Gian-Carlo Rota gave his famous course at MIT. John N. Guidi took notes in a verbatim manner conveying the substance of the course. Topics covered included sets, relations, enumeration, order, matching, matroids, and geometric probability.

(

**2789**views)

**Foundations of Combinatorics with Applications**

by

**Edward A. Bender, S. Gill Williamson**-

**Dover Publications**

This introduction to combinatorics, the interaction between computer science and mathematics, is suitable for upper-level undergraduates and graduate students in engineering, science, and mathematics. Some ability to construct proofs is assumed.

(

**7166**views)

**Applied Combinatorics**

by

**Mitchel T. Keller, William T. Trotter**-

**Georgia Institute of Technology**

The purpose of the course is to give students a broad exposure to combinatorial mathematics, using applications to emphasize fundamental concepts and techniques. Our approach to the course is to show students the beauty of combinatorics.

(

**5297**views)