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The Structure of Compact Groups A Primer for Students - a Handbook for the Expert (De Gruyter Studies in Mathematics) by Hofmann, Karl Heinrich.

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Published by Walter de Gruyter .
Written in English

Subjects:

  • Algebra,
  • Number theory,
  • Reference,
  • Literary Criticism,
  • Mathematics,
  • Algebra - Linear,
  • Compact groups

Book details:

The Physical Object
FormatHardcover
Number of Pages858
ID Numbers
Open LibraryOL9622540M
ISBN 103110190060
ISBN 109783110190069

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Dealing with subject matter of compact groups that is frequently cited in fields like algebra, topology, functional analysis, and theoretical physics, this book has been conceived with the dual purpose of providing a text book for upper level graduate courses or seminars, and of serving as a source book for research specialists who need to apply the structure and representation theory of. Dealing with subject matter of compact groups that is frequently cited in fields like algebra, topology, functional analysis, and theoretical physics, this book has been conceived with the dual purpose of providing a text book for upper level graduate courses or seminars, and of serving as a source book for research specialists who need to apply the structure and representation theory of 5/5(1). Free shipping for non-business customers when ordering books at De Gruyter Online. Please find details to our shipping fees here. RRP: Recommended Retail Price. Chapter 9 The Structure of Compact Groups. Get Access to Full Text. Chapter 10 Compact Group Actions. Get Access to Full Text. Chapter 11 The Structure of Free Compact Groups. Get this from a library! The Structure of compact groups: a primer for the student, a handbook for the expert. [Karl Heinrich Hofmann; Sidney A Morris] -- Dealing with subject matter of compact groups that is frequently cited in fields like algebra, topology, functional analysis, and theoretical physics, this book - now in its third revised and.

Deals with the subject matter of compact groups that is frequently cited in fields like algebra, topology, functional analysis, and theoretical physics. This book is suitable for upper level graduate courses or seminars. It is useful for research specialists who need to apply the structure and representation theory of compact. Purchase Introduction to Compact Transformation Groups, Volume 46 - 1st Edition. Print Book & E-Book. ISBN , Blending algebra, analysis, and topology, the study of compact Lie groups is one of the most beautiful areas of mathematics and a key stepping stone to the theory of general Lie groups. Assuming no prior knowledge of Lie groups, this book covers the structure and representation theory of compact Lie groups. Compact Lie groups. Lie groups form a class of topological groups, and the compact Lie groups have a particularly well-developed theory. Basic examples of compact Lie groups include. the circle group T and the torus groups T n,; the orthogonal groups O(n), the special orthogonal group SO(n) and its covering spin group Spin(n),; the unitary group U(n) and the special unitary group SU(n).

The structure of compact groups的话题 (全部 条) 什么是话题 无论是一部作品、一个人,还是一件事,都往往可以衍生出许多不同的话题。. The Structure Of Locally Compact Abelian Groups The Structure Of Locally Compact Abelian Groups by David L. Armacost. Download it The Structure Of Locally Compact Abelian Groups books also available in PDF, EPUB, and Mobi Format for read it on your Kindle device, PC, phones or tablets.. Click Download for free books. The Structure Of Locally Compact Abelian Groups. spect to which the group operations are continuous. All the familiar groups— in particular, all matrix groups—are locally compact; and this marks the natural boundary of representation theory. A topological group G is a topological space with a group structure defined on it, such that the group operations (x,y) 7→xy, x 7→x−1. Covering the structure theory of compact groups, this work presents an introduction to linear Lie groups and a substantial body of material on compact Lie groups. The approach defines linear and compact Lie groups in such as way as to avoid the use of machinery on manifolds.