Handbook of Computational Group Theory
Book Details
Format
Hardback or Cased Book
Book Series
Discrete Mathematics and Its Applications
ISBN-10
1584883723
ISBN-13
9781584883722
Publisher
Taylor & Francis Inc
Imprint
Chapman & Hall/CRC
Country of Manufacture
US
Country of Publication
GB
Publication Date
Jan 13th, 2005
Print length
530 Pages
Weight
928 grams
Dimensions
23.40 x 16.20 x 3.50 cms
Product Classification:
Mathematics
Ksh 30,600.00
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Covers the subject of computational group theory (CGT). This book describes the connections between the different aspects of CGT and other areas of computer algebra. It is suitable for graduate students who have some knowledge of group theory and computer algorithms.
The origins of computation group theory (CGT) date back to the late 19th and early 20th centuries. Since then, the field has flourished, particularly during the past 30 to 40 years, and today it remains a lively and active branch of mathematics.
The Handbook of Computational Group Theory offers the first complete treatment of all the fundamental methods and algorithms in CGT presented at a level accessible even to advanced undergraduate students. It develops the theory of algorithms in full detail and highlights the connections between the different aspects of CGT and other areas of computer algebra. While acknowledging the importance of the complexity analysis of CGT algorithms, the authors'' primary focus is on algorithms that perform well in practice rather than on those with the best theoretical complexity.
Throughout the book, applications of all the key topics and algorithms to areas both within and outside of mathematics demonstrate how CGT fits into the wider world of mathematics and science. The authors include detailed pseudocode for all of the fundamental algorithms, and provide detailed worked examples that bring the theorems and algorithms to life.
The Handbook of Computational Group Theory offers the first complete treatment of all the fundamental methods and algorithms in CGT presented at a level accessible even to advanced undergraduate students. It develops the theory of algorithms in full detail and highlights the connections between the different aspects of CGT and other areas of computer algebra. While acknowledging the importance of the complexity analysis of CGT algorithms, the authors'' primary focus is on algorithms that perform well in practice rather than on those with the best theoretical complexity.
Throughout the book, applications of all the key topics and algorithms to areas both within and outside of mathematics demonstrate how CGT fits into the wider world of mathematics and science. The authors include detailed pseudocode for all of the fundamental algorithms, and provide detailed worked examples that bring the theorems and algorithms to life.
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