Matrix Groups: An Introduction to Lie Group Theory - Springer Undergraduate Mathematics Series (Paperback)
  • Matrix Groups: An Introduction to Lie Group Theory - Springer Undergraduate Mathematics Series (Paperback)
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Matrix Groups: An Introduction to Lie Group Theory - Springer Undergraduate Mathematics Series (Paperback)

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£29.99
Paperback 330 Pages / Published: 20/08/2003
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This book offers a first taste of the theory of Lie groups, focusing mainly on matrix groups: closed subgroups of real and complex general linear groups. The first part studies examples and describes classical families of simply connected compact groups. The second section introduces the idea of a lie group and explores the associated notion of a homogeneous space using orbits of smooth actions. The emphasis throughout is on accessibility.

Publisher: Springer London Ltd
ISBN: 9781852334703
Number of pages: 330
Weight: 616 g
Dimensions: 235 x 178 x 19 mm
Edition: 1st Corrected ed. 2002. Corr. 2nd printing 20


MEDIA REVIEWS

From the reviews of the first edition:

MATHEMATICAL REVIEWS

"This excellent book gives an easy introduction to the theory of Lie groups and Lie algebras by restricting the material to real and complex matrix groups. This provides the reader not only with a wealth of examples, but it also makes the key concepts much more concrete. This combination makes the material in this book more easily accessible for the readers with a limited background...The book is very easy to read and suitable for an elementary course in Lie theory aimed at advanced undergraduates or beginning graduate students...To summarize, this is a well-written book, which is highly suited as an introductory text for beginning graduate students without much background in differential geometry or for advanced undergraduates. It is a welcome addition to the literature in Lie theory."

"This book is an introduction to Lie group theory with focus on the matrix case. ... This book can be recommended to students, making Lie group theory more accessible to them." (A. Akutowicz, Zentralblatt MATH, Vol. 1009, 2003)

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