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Introduction to Graph Theory Paperback – Feb 9 1994


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Introduction to Graph Theory + Introduction to Topology: Third Edition + A Book of Abstract Algebra: Second Edition
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Product Details

  • Paperback: 224 pages
  • Publisher: Dover Publications; 1 edition (Feb. 9 1994)
  • Language: English
  • ISBN-10: 0486678709
  • ISBN-13: 978-0486678702
  • Product Dimensions: 21.5 x 13.7 x 1.1 cm
  • Shipping Weight: 249 g
  • Average Customer Review: 4.6 out of 5 stars  See all reviews (5 customer reviews)
  • Amazon Bestsellers Rank: #25,386 in Books (See Top 100 in Books)
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By A Student on Feb. 8 2011
Format: Paperback
Trudeau does a great job writing this introduction to graph theory. It's easy to follow and enjoyable to read. The section on the genus of a graph is very interesting.
A great book for people with very little mathematical knowledge which gives some insight to the world of mathematics and may even inspire. Still a very interesting read for anyone who has a moderate amount of experience in mathematics, just not in graph theory.
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Format: Paperback
Mr. Trudeau has done a fabulous job of introducing graph theory in a way which is understandable and intellectually provocative. He mentions that some of the problems are easy, and that some have been unsolved. In both cases, they both are fully illustrative of the subject matter. If you want to begin exploring graph theory, this book is for you!
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By Fantim on Jan. 26 2014
Format: Paperback Verified Purchase
This is a great little book to teach yourself introductory graph theory. It is very clear and readable, and contains all the basics.

Highly recommended!
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By A Customer on May 6 2004
Format: Paperback
Chapter on planar graphs is superbly done, with very easy to understand proofs and plenty of illustrations. Overall, a great introductory text
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0 of 1 people found the following review helpful By Laurent VIDU on Feb. 16 2000
Format: Paperback
This book make you want to know more about graph theory. The concepts are first intuitively explained and then formally stated. The numerous examples are completely treated and then easy to follow. R. Trudeau devoted a large part of the book to the puzzling problems of planar graphs and coloring and explains them in a very pleasant manner. As a result, these problems almost appear as trivial (which of course is not the case).
The main criticism I would make is the following. This book is a corrected and enlarged version of another book. Unfortunately, the updating is not very convincing when the "four color problem" is a conjecture in the body of the book and a theorem in footnotes and afterwords.
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