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The Mathieu Groups

£95.00

Part of Cambridge Tracts in Mathematics

  • Date Published: June 2018
  • availability: Available
  • format: Hardback
  • isbn: 9781108429788

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About the Authors
  • The Mathieu groups have many fascinating and unusual characteristics and have been studied at length since their discovery. This book provides a unique, geometric perspective on these groups. The amalgam method is explained and used to construct M24, enabling readers to learn the method through its application to a familiar example. The same method is then used to construct, among others, the octad graph, the Witt design and the Golay code. This book also provides a systematic account of 'small groups', and serves as a useful reference for the Mathieu groups. The material is presented in such a way that it guides the reader smoothly and intuitively through the process, leading to a deeper understanding of the topic.

    • The author's intuitive approach helps the reader to fully understand the amalgam method
    • This geometric treatment will enable the reader to get to grips with the object as a whole
    • Serves as a reference for postgraduate students and researchers in group theory
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    Product details

    • Date Published: June 2018
    • format: Hardback
    • isbn: 9781108429788
    • length: 180 pages
    • dimensions: 235 x 157 x 13 mm
    • weight: 0.39kg
    • contains: 4 b/w illus. 10 tables
    • availability: Available
  • Table of Contents

    1. The Mathieu group M24 as we knew it
    2. Amalgam method
    3. L4(2) in two incarnations and L3(4)
    4. From L5(2) to the Mathieu amalgam
    5. M24 as universal completion
    6. Maximal subgroups
    7. 45-representation of M24
    8. The Held group
    9. Inevitability of Mathieu groups
    10. Locally projective graphs and amalgams
    Index.

  • Author

    A. A. Ivanov, Imperial College London
    A. A. Ivanov is Professor of Pure Mathematics in the Department of Mathematics at Imperial College London. His main research interest is the sporadic simple groups, and he has published four books on the subject.

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