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Representing Finite Groups - Ambar N. Sengupta

Representing Finite Groups

A Semisimple Introduction
Buch | Softcover
372 Seiten
2014
Springer-Verlag New York Inc.
978-1-4899-9808-8 (ISBN)
CHF 74,85 inkl. MwSt
This graduate textbook presents the basics of representation theory for finite groups from the point of view of semisimple algebras and modules over them. The presentation interweaves insights from specific examples with development of general and powerful tools based on the notion of semisimplicity. The elegant ideas of commutant duality are introduced, along with an introduction to representations of unitary groups. The text progresses systematically and the presentation is friendly and inviting. Central concepts are revisited and explored from multiple viewpoints. Exercises at the end of the chapter help reinforce the material.



Representing Finite Groups: A Semisimple Introduction would serve as a textbook for graduate and some advanced undergraduate courses in mathematics. Prerequisites include acquaintance with elementary group theory and some familiarity with rings and modules. A final chapter presents a self-contained account of notions and results in algebra that are used. Researchers in mathematics and mathematical physics will also find this book useful.



A separate solutions manual is available for instructors.

The author is Professor of Mathematics at Louisiana State University.

Concepts and Constructs. -Basic Examples. - The Group Algebra. - More Group Algebra. - Simply Semisimple . -Representations of Sn. - Characters. - Induced Representations. - Commutant Duality. -Character Duality. -Representations of U(N). - PS: Algebra. -Bibliography.

Erscheint lt. Verlag 3.3.2014
Zusatzinfo XVI, 372 p.
Verlagsort New York
Sprache englisch
Maße 155 x 235 mm
Themenwelt Mathematik / Informatik Mathematik Angewandte Mathematik
Naturwissenschaften Physik / Astronomie Quantenphysik
Schlagworte group algebra • group theory • Quantum Physics • Semisimple algebras
ISBN-10 1-4899-9808-X / 148999808X
ISBN-13 978-1-4899-9808-8 / 9781489998088
Zustand Neuware
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