Combinatorics

The Rota Way

Joseph P. S. Kung (University of North Texas), Gian-Carlo Rota, Catherine H. Yan (Texas A & M University)

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English

Cambridge University Press
14 April 2009

Mathematics & Sciences; Combinatorics & graph theory

Series: Cambridge Mathematical Library

Gian-Carlo Rota was one of the most original and colourful mathematicians of the 20th century. His work on the foundations of combinatorics focused on the algebraic structures that lie behind diverse combinatorial areas, and created a new area of algebraic combinatorics. Written by two of his former students, this book is based on notes from his influential graduate courses and on face-to-face discussions. Topics include sets and valuations, partially ordered sets, distributive lattices, partitions and entropy, matching theory, free matrices, doubly stochastic matrices, Moebius functions, chains and antichains, Sperner theory, commuting equivalence relations and linear lattices, modular and geometric lattices, valuation rings, generating functions, umbral calculus, symmetric functions, Baxter algebras, unimodality of sequences, and location of zeros of polynomials. Many exercises and research problems are included, and unexplored areas of possible research are discussed. A must-have for all students and researchers in combinatorics and related areas.

By: Joseph P. S. Kung (University of North Texas), Gian-Carlo Rota, Catherine H. Yan (Texas A & M University)
Imprint: Cambridge University Press
Country of Publication: United Kingdom
Dimensions: Height: 228mm, Width: 152mm, Spine: 22mm
Weight: 550g
ISBN: 9780521737944
ISBN 10: 052173794X
Series: Cambridge Mathematical Library
Publication Date: 14 April 2009
Audience: College/higher education , A / AS level
Format: Paperback
Publisher's Status: Active

Reviews for Combinatorics: The Rota Way

'All in all … I find Combinatorics: The Rota Way simply too good to pass up. Would that every day had 48 hours...' MAA Reviews '… each of its chapters can be considered as a single expository work, conceived by Rota and masterfully moulded and improved by Kung and Yan.' Mathematical Reviews