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Algebra - Representation Theory 2001 Edition
Contributor(s): Roggenkamp, Klaus W. (Editor), Stefanescu, Mirela (Editor)
ISBN: 0792371135     ISBN-13: 9780792371137
Publisher: Springer
OUR PRICE:   $161.49  
Product Type: Hardcover - Other Formats
Published: August 2001
Qty:
Annotation: Over the last three decades representation theory of groups, Lie algebras and associative algebras has undergone a rapid development through the powerful tool of almost split sequences and the Auslander-Reiten quiver. Further insight into the homology of finite groups has illuminated their representation theory. The study of Hopf algebras and non-commutative geometry is another new branch of representation theory which pushes the classical theory further. All this can only be seen in connection with an understanding of the structure of special classes of rings. The aim of this book is to introduce the reader to some modern developments in: Lie algebras, quantum groups, Hopf algebras and algebraic groups; non-commutative algebraic geometry; representation theory of finite groups and cohomology; the structure of special classes of rings.
Additional Information
BISAC Categories:
- Mathematics | Group Theory
- Medical
- Mathematics | Algebra - Abstract
Dewey: 512.2
LCCN: 2001038290
Series: NATO Science Series II:
Physical Information: 1.06" H x 6.14" W x 9.21" (1.86 lbs) 460 pages
 
Descriptions, Reviews, Etc.
Publisher Description:
Over the last three decades representation theory of groups, Lie algebras and associative algebras has undergone a rapid development through the powerful tool of almost split sequences and the Auslander-Reiten quiver. Further insight into the homology of finite groups has illuminated their representation theory. The study of Hopf algebras and non-commutative geometry is another new branch of representation theory which pushes the classical theory further. All this can only be seen in connection with an understanding of the structure of special classes of rings. The aim of this book is to introduce the reader to some modern developments in:
  1. Lie algebras, quantum groups, Hopf algebras and algebraic groups;
  2. non-commutative algebraic geometry;
  3. representation theory of finite groups and cohomology;
  4. the structure of special classes of rings.