Naive lie theory
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Word Count
54,250 words, Guess
Page Count
217 pages
Identifiers
- Internet Archivenaivelietheory00stil
- Internet Archivenaivelietheoryun00stil_290
- Internet Archivenaivelietheoryun00stil
- Internet Archivenaivelietheoryun00stil_911
- Internet Archivenaivelietheory00stil_862
and 9 more
- Internet Archivenaivelietheory0000stil
- ISBN-100387782141
- ISBN-139780387782140
- Goodreads4419538
- LibraryThing7474010
- Library of Congress Control Number2008927921
- OCLC Control Number213479425
- Better World Books9780387782140
- Open LibraryOL22682744M
Classifications
- DDC512.482
- LCCQA252.3 .S74 2008
- LCCQA252.3
and 1 more
- LCCQA252.3 .S75 2008
Description
In this new textbook, acclaimed author John Stillwell presents a lucid introduction to Lie theory suitable for junior and senior level undergraduates. In order to achieve this, he focuses on the so-called "classical groups'' that capture the symmetries of real, complex, and quaternion spaces. These symmetry groups may be represented by matrices, which allows them to be studied by elementary methods from calculus and linear algebra. This naive approach to Lie theory is originally due to von Neumann, and it is now possible to streamline it by using standard results of undergraduate mathematics. To compensate for the limitations of the naive approach, end of chapter discussions introduce important results beyond those proved in the book, as part of an informal sketch of Lie theory and its history. John Stillwell is Professor of Mathematics at the University of San Francisco. He is the author of several highly regarded books published by Springer, including The Four Pillars of Geometry (2005), Elements of Number Theory (2003), Mathematics and Its History (Second Edition, 2002), Numbers and Geometry (1998) and Elements of Algebra (1994).
Subjects
Series Statement
- Undergraduate texts in mathematics
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