Polynomial invariants of finite groups
Our rough guess is there are 29,500 words in this book.
At a pace averaging 250 words per minute, this book will take 1 hours and 58 minutes to read. With a half hour per day, this will take 4 days to read.
How long will it take you?
This book will take an estimated to read at a reading speed averaging words per minute. With 30 minutes per day, this will take to read.
Enter your reading speedYou can take one of our WPM reading speed tests to find your reading speed.
Create a free account to track your reading progress, build your reading list, and set reading goals.
We earn a commission on purchases
Author
Publication
1993 - Cambridge University Press, Cambridge, England
Language
English
Word Count
29,500 words, Guess
Page Count
118 pages
Identifiers
- Open LibraryOL1214149M
- ISBN-100521458862
- OCLC Control Number29409678
- Library of Congress Control Number94211280
- LibraryThing382905
and 1 more
- Goodreads2354560
Classifications
- DDC512./5
- LCCQA201 .B46 1993
Description
This is the first book to deal with invariant theory and the representations of finite groups. By restricting attention to finite groups Dr Benson is able to avoid recourse to the technical machinery of algebraic groups, and he develops the necessary results from commutative algebra as he proceeds. Thus the book should be accessible to graduate students. In detail, the book contains an account of invariant theory for the action of a finite group on the ring of polynomial functions on a linear representation, both in characteristic zero and characteristic pages Special attention is paid to the role played by pseudoreflections, which arise because they correspond to the divisors in the polynomial ring which ramify over the invariants. Also included is a new proof by Crawley-Boevey and the author of the Carlisle-Kropholler conjecture. This volume will appeal to all algebraists, but especially those working in representation theory, group theory, and commutative or homological algebra.
Subjects
Topics
Series Statement
- London Mathematical Society lecture note series ;
Reader Reviews
No reviews yet for this book.
Be the first to share your thoughts!