**Finite Group Representations for the Pure Mathematician**

by Peter Webb

**Publisher**: University of Minnesota 2007**Number of pages**: 183

**Description**:

The book is intended to be used as a learning tool by people who do not know the subject, rather than as an encyclopaedic reference. The book's title is intended to indicate both breadth and limitations: it will probably not be very useful to most physicists or chemists, but it is intended to be appropriate for non-specialists in the area of representation theory, such as those whose primary interest is topology, combinatorics or number theory.

Download or read it online for free here:

**Download link**

(DVI/PS/PDF)

## Similar books

**Lectures on Representation Theory and Invariant Theory**

by

**William Crawley-Boevey**-

**University of Leeds**

These are lectures on the symmetric group, the general linear group and invariant theory. The course covered as much of the classical theory as time allowed. The text requires some knowledge of rings and modules, character theory, affine varieties.

(

**8314**views)

**Representation Theory of Compact Groups**

by

**Michael Ruzhansky, Ville Turunen**-

**Aalto TKK**

Contents: Groups (Groups without topology, Group actions and representations); Topological groups (Compact groups, Haar measure, Fourier transforms on compact groups..); Linear Lie groups (Exponential map, Lie groups and Lie algebras); Hopf algebras.

(

**7336**views)

**Introduction to Representations of Real Semisimple Lie Groups**

by

**Matvei Libine**-

**arXiv**

These are lecture notes for a one semester introductory course I gave at Indiana University. The goal was to make this exposition as clear and elementary as possible. A particular emphasis is given on examples involving SU(1,1).

(

**3728**views)

**Introduction to Representation Theory**

by

**Pavel Etingof, at al.**-

**MIT**

Representation theory studies symmetry in linear spaces. It is a beautiful mathematical subject which has many applications, ranging from number theory and combinatorics to geometry, probability theory, quantum mechanics and quantum field theory.

(

**10175**views)