# ePub Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series) download

# by George Glauberman,Helmut Bender

Series: London Mathematical Society Lecture Note Series (Book 188). Paperback: 188 pages. Pages with related products. See and discover other items: mathematical series.

Series: London Mathematical Society Lecture Note Series (Book 188). Publisher: Cambridge University Press (January 27, 1995).

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Groningen, pp. 209–217, MR 0095203, archived from the original on 2011-03-05, retrieved 2010-11-14.

430 results in London Mathematical Society Lecture Note Series The theorem characterizes unitary and anti-unitary operators as symmetries.

430 results in London Mathematical Society Lecture Note Series. Relevance Title Sorted by Date. Wigner's theorem is a fundamental part of the mathematical formulation of quantum mechanics. The theorem characterizes unitary and anti-unitary operators as symmetries of quantum mechanical systems, and is a key result when relating preserver problems to quantum mechanics. At the heart of this book is a geometric approach to Wigner-type theorems, unifying both classical and more recent results.

Helmut Bender, George Glauberman. 6 Mb. К теории конечных групп. Глауберман Д. Gagen, Goldschmidt, Glauberman). Category: M Mathematics, MA Algebra, MAtg Group theory.

A shorter proof has been established by Bender and Glauberman (see, ). It was shown by Brauer and Suzuki (see ) that there are no finite simple groups with quaternion Sylow 2-subgroups. Reference: A 7-Local Identification of the Monster. Characters of finite groups with dihedral Sylow 2-subgroups. The influence of both the theorem and its proof on the further development of finite group theory can hardly be overestimated.

London Mathematical Society Lecture Note Series, 272. Cambridge University Press, Cambridge . Cambridge University Press, Cambridge, 2000. endgroup$ – Jim Humphreys Jul 15 '10 at 13:03. But I didn't ask H. Bender directly to confirm this statement and don't know any details. endgroup$ – Someone Jul 23 '10 at 14:05.

ISBN 0-521-45716-5 (with Helmut Bender) "A characteristic subgroup of a "p"-stable group", Canadian Journal of Mathematics 20 (1968), 1101-1135.

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