Representation Theory of Finite Groups by Martin Burrow (PDF)

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    Ebook Info

    • Published: 2014
    • Number of pages: 196 pages
    • Format: PDF
    • File Size: 7.80 MB
    • Authors: Martin Burrow

    Description

    Representation Theory of Finite Groups is a five chapter text that covers the standard material of representation theory.This book starts with an overview of the basic concepts of the subject, including group characters, representation modules, and the rectangular representation. The succeeding chapters describe the features of representation theory of rings with identity and finite groups. These topics are followed by a discussion of some of the application of the theory of characters, along with some classical theorems. The last chapter deals with the construction of irreducible representations of groups.This book will be of great value to graduate students who wish to acquire some knowledge of representation theory.

    User’s Reviews

    Reviews from Amazon users which were colected at the time this book was published on the website:

    ⭐This book covers mostly matrix representations of finite groups.Substitution groups and Klein groups are not covered ,but I was pleased to find a good definition of Module and a good introduction to the use of characters.I bought it for a reference and for future study.It isn’t what I would call a math book for the faint of heartor for beginners. More of a math majors and graduate text.for science students of quantum groups.It also lacks a bridge to classical Lie Algebra theory.Looking for a coverage of Clifford algebra and quarternions?That is not here either.What made want to change this review is the last group decomposition of groups into vectors that helps withideas of group representations from Cartan matices tovector elements and the symmetric/ alternating two element matrix generators.

    ⭐L’étude des permutations débouche immanquablement sur la théorie des représentations. C’est plus facile de travailler avec des matrices liées à des groupes par FroBénius.

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