A Tour through Graph Theory
Book Details
Format
Hardback or Cased Book
Book Series
Textbooks in Mathematics
ISBN-10
1032855452
ISBN-13
9781032855455
Publisher
Taylor & Francis Ltd
Imprint
Chapman & Hall/CRC
Country of Manufacture
GB
Country of Publication
GB
Publication Date
Jun 10th, 2026
Print length
380 Pages
Weight
890 grams
Product Classification:
Discrete mathematicsCombinatorics & graph theoryCombinatorics and graph theory
Ksh 30,950.00
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The book introduces graph theory to students who are not mathematics majors. New to this second edition, the author offers more explanation for concepts and more context for the topics. This book is intended to strike a balance between focusing on the theory and exploration of proof techniques and the algorithmic aspect of graph theory.
Graph theory is an area of mathematics that can challenge one's notions of what mathematics is and can be. The author discovered this as a student, as her discovery led her to pursue an advanced degree in mathematics. In A Tour through Graph Theory, Second Edition, the author shares her enthusiasm for the topic with students assuming only high school mathematics experience. The book introduces graph theory to students who are not mathematics majors. To distinguish itself from others covering the same topic, the book: Employs graph theory to teach mathematical reasoningPromotes critical thinking and problem solvingProvides rich examples and clear explanations without using proofsIncludes thoughtful discussions of historical problems and modern questionsNew to this edition, the author offers more explanation for concepts or adds more context for the topics. Significant care was taken in modifying the description and examples for the more complex algorithms and theoretical discussions. More than 40 new exercises have been added, and 50 additional graphs have been added to existing exercises to provide more options for homework or quiz problems. This book is intended to strike a balance between focusing on the theory and exploration of proof techniques and the algorithmic aspect of graph theory. Explanations and logical reasoning for solutions, but no formal mathematical proofs, are provided. Each chapter includes problems to test understanding of the material and can be used for homework, quiz problems, or self-study.
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