Algebraic Combinatorics on Words

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Paperback | 2 June 2011

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520 Pages

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24.41 x 16.99 x 2.67

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Combinatorics on words has arisen independently within several branches of mathematics, for instance, number theory, group theory and probability, and appears frequently in problems related to theoretical computer science. The first unified treatment of the area was given in Lothaire's Combinatorics on Words. Since its publication, the area has developed and the authors now aim to present several more topics as well as giving deeper insights into subjects that were discussed in the previous volume. An introductory chapter provides the reader with all the necessary background material. There are numerous examples, full proofs whenever possible and a notes section discussing further developments in the area. This book is both a comprehensive introduction to the subject and a valuable reference source for researchers.

Industry Reviews

Review of the hardback: 'This book will certainly become a reference book and have the same impact as the first book of Lotahire: essentially self-contained, with many exercise and interesting notes, not mentioning a bibliography with more than 450 items.' Jean-Paul Allouche, Zentrallblatt MATH
Review of the hardback: '... an indispensable reference ...' Mathematika

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You Can Find This Book In

Non-Fiction Mathematics Combinatorics & Graph Theory Algebra Applied Mathematics

Other Editions and Formats

Hardcover

Published: 30th August 2002

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Finite and infinite words
Sturmian words
Unavoidable patterns
Sesquipowers
The plactic monoid
Codes
Numeration systems
Periodicity
Centralisers of noncommutative series polynomials
Transformations on words and q-calculus
Statistics on permutations and words
Makanin's algorithm
Independent systems of equations
Table of Contents provided by Publisher. All Rights Reserved.

Algebraic Combinatorics on Words

At a Glance

Paperback

Industry Reviews

Shipping

How to return your order

Defective items

You Can Find This Book In

Other Editions and Formats

Hardcover

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