Proceedings of the Third International Algebra Conference June 16-July 1, 2001, Chang Jung Christian University,Tainan, Taiwan

Name: Proceedings of the Third International Algebra Conference June 16-July 1, 2001, Chang Jung Christian University,Tainan, Taiwan
Availability: InStock
ISBN: 9781402014420

ISBN-10: 1402014422

ISBN-13: 9781402014420

Edition: 2003

Authors: Yuen Fong, Long-Sheng Shiao, Efim Zelmanov

List price: $109.99

30 day, 100% satisfaction guarantee!

Rent eBooks

30 day rental: $29.70 Expiration date: 5/25/2024

60 day rental: $39.60 Expiration date: 6/24/2024

90 day rental: $49.50 Expiration date: 7/24/2024

120 day rental: $59.40 Expiration date: 8/23/2024

180 day rental: $64.35 Expiration date: 10/22/2024

Marketplace

2 new & used from $57.79

what's this?

Rush Rewards U
Members Receive:

You have reached 400 XP and carrot coins. That is the daily max!

Description:

This new proceedings is a collection of papers presenting the recent developments and research in various fields of algebra, especially Lie Algebras, Rings and their related topics undertaken in the U.S.A., Russia, North Asia and Israel. Contributors include E. Zelmanov, the 1994 Fields Medalist, L. Bokut, Gnter F. Pilz, Koichiro Harada, Alexander Kemer, V.K. Kharchenko, L. Makar-Limanov and Louis H. Rowen.

Book details

List price: $109.99
Copyright year: 2003
Publisher: Springer Netherlands
Publication date: 7/31/2003
Binding: Hardcover
Pages: 268
Size: 6.14" wide x 9.21" long x 0.50" tall
Weight: 2.772
Language: English



Preface


A survey on polynomials and polynomial and compatible functions



Grobner-Shirshov bases for algebras, groups, and semigroups



Sylow 2-subgroups of finite simple groups



Combinatorial representation theory and crystal bases



On Some problems in PI-theory in characteristic p connects with dividing by p



Quantum Lie algebras and related problems



Grobner-Shirshov bases for representations of Lie algebras and Hecke algebras of type A



The existence of a simple nil ring (after Agata Smoktunowicz)



Locally nilpotent derivations on the surface xy = p(z)



Division algebras



R[x,y] is Brown-McCoy radical if R[x] is Jacobson radical



Applications of dualizing complexes



Idempotents in conformal algebras