Free Ideal Rings and Localization in General Rings
(Part of the New Mathematical Monographs Series)
No Customer Reviews
Proving that a polynomial ring in one variable over a field is a principal ideal domain can be done by means of the Euclidean algorithm, but this does not extend to more variables. However, if the variables are not allowed to commute, giving a free associative algebra, then there is a generalization, the weak algorithm, which can be used to prove that all one-sided ideals are free. This book presents the theory of free ideal rings (firs) in detail...
Format:Hardcover
Language:English
ISBN:0521853370
ISBN13:9780521853378
Release Date:July 2006
Publisher:Cambridge University Press
Length:594 Pages
Weight:2.10 lbs.
Dimensions:1.4" x 6.0" x 9.0"
Customer Reviews
0 rating
Copyright © 2024 Thriftbooks.com Terms of Use | Privacy Policy | Do Not Sell/Share My Personal Information | Cookie Policy | Cookie Preferences | Accessibility Statement
ThriftBooks® and the ThriftBooks® logo are registered trademarks of Thrift Books Global, LLC
ThriftBooks® and the ThriftBooks® logo are registered trademarks of Thrift Books Global, LLC
