Applied Combinatorics | 
 enlarge | Author: Alan Tucker
Publisher: Wiley
Category: Book
Buy New: $59.99
New (25) Used (18) from $59.99
Rating:  9 reviews
Sales Rank: 296370
Media: Hardcover
Edition: 5
Pages: 496
Number Of Items: 1
Shipping Weight (lbs): 1.5
Dimensions (in): 9.4 x 6.2 x 0.9
ISBN: 0471735078
Dewey Decimal Number: 511.6
EAN: 9780471735076
Publication Date: November 29, 2006
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Product Description
Updated with new material, this Fifth Edition of the most widely used book in combinatorial problems explains how to reason and model combinatorically. It also stresses the systematic analysis of different possibilities, exploration of the logical structure of a problem, and ingenuity. Combinatorical reasoning underlies all analysis of computer systems. It plays a similar role in discrete operations research problems and in finite probability. This book seeks to develop proficiency in basic discrete math problem solving in the way that a calculus text develops proficiency in basic analysis problem solving.
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| Customer Reviews: Read 4 more reviews...
 Clear undergraduate level text -- good exercises May 25, 1998
6 out of 6 found this review helpful
This book is a very clear introduction to combinatorics which provides a fundamental understanding of the material of elementary combinatorics using mathematics of college sophomore level. I have used exercises and sections of this text to review the subject for my engineering students in system design. It remains my book of choice for the elementary topics in combinatorics. I only wish that the Pigeon-hole and Ramsey Theorem were part of the content.
A first-class college textbook October 25, 1999
Daniel Freeman (USA)
5 out of 6 found this review helpful
This is one of the college textbooks which I saved from college and found to be an excellent source of reference for years to come. Combinatorics is the kind of math that every programmer needs to know from time to time, but if you're like me you will be a bit rusty everytime a new problem presents itself. I strongly recommend this book to both students and programmers who have yet to appreciate the value of the factorial function ;)
Excellent undergraduate text November 24, 2000
P. J. Golda (Luxembourg)
6 out of 8 found this review helpful
I covered the book as part of a final-year undergraduate mathematics course. This is certainly an undergraduate text, but I think that to fully appreciate the content, the reader should have a little past exposure to the basic concepts. These are usually covered in first-year maths or physics courses anyway.The book is divided into two almost separate sections - one dealing with graph theory and one with combinatorics. Both make for good reading, and really equip the reader with practical problem solving skills for everyday situations. I liked the fact that there were sufficient examples in all sections, and of a good complexity that showed the theory in action. Exercises were good and of a fair standard. Overall, a very good text - get it.
An almost ideal introduction book to combinatorics May 22, 2002
Sen Peng Eu (Kaohsiung, Taiwan)
4 out of 9 found this review helpful
There have been wonderfully written reviews of this book, but since this is really an excellent textbook, I am urged to praise again. Fully recommended.This book is easily and clearly written; covers almost every important basic concept and technic in graph theory and enumerative combinatorics, with neatly selected and wonderfully organised exercises. And I highly suggest the author give the references to those last exercises in every section, since each of them does lead into a theory.
 Excellent for applications June 28, 2004
Ragnarok Books
7 out of 8 found this review helpful
The book covers the fundamentals of graph theory and combinatorics (enumeration) and is designed for first courses for undergraduates. The material is presented in a clear, friendly manner. The sections are short and specific and the emphasis is on problem-solving. Many examples are provided and constitute the majority of the book's volume. Each section ends with 20-30 exercises with answers (not full solutions) at the end of the book. The book is excellent for computer science and applied math majors looking for a clear, application-based introduction to combinatorics and graph theory. It is also excellent for self-study. The book's main flaw is that the proofs are not rigorous and are sometimes more intuitive than mathematical. For pure math students looking to explore graph theory and combinatorics in a more rigorous manner, other books (e.g. Diestel, "Graph Theory") will serve that purpose better.
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