Logo

Commutator Theory for Congruence Modular Varieties

Small book cover: Commutator Theory for  Congruence Modular Varieties

Commutator Theory for Congruence Modular Varieties
by

Publisher: Cambridge University Press
ISBN/ASIN: 0521348323
ISBN-13: 9780521348324
Number of pages: 174

Description:
This book presents the basic theory of commutators in congruence modular varieties and some of its strongest applications. The authors take an algebraic approach, using some of the shortcuts that Taylor and others have discovered.

Home page url

Download or read it online for free here:
Download link
(1.2MB, PDF)

Similar books

Book cover: Noncommutative RingsNoncommutative Rings
by
From the table of contents: Morita equivalence (Hom, Bimodules, Projective modules ...); Localization and Goldie's theorem; Central simple algebras and the Brauer group; Maximal orders; Irreducible representations; Growth of algebras.
(11753 views)
Book cover: An Invitation to General Algebra and Universal ConstructionsAn Invitation to General Algebra and Universal Constructions
by - Henry Helson
From the contents: Free groups; Ordered sets, induction, and the Axiom of Choice; Lattices, closure operators, and Galois connections; Categories and functors; Universal constructions in category-theoretic terms; Varieties of algebras; etc.
(14816 views)
Book cover: Infinite-dimensional Lie AlgebrasInfinite-dimensional Lie Algebras
by - University of Edinburgh
Contents: Central extensions; Virasoro algebra; Heisenberg algebra; Enveloping algebras; Hands-on loop and affine algebras; Simple Lie algebras; Kac-Moody Lie algebras; Dynkin diagrams; Forms, Weyl groups and roots; Root spaces; Affine Lie algebras.
(13099 views)
Book cover: Smarandache Semirings, Semifields and Semivector SpacesSmarandache Semirings, Semifields and Semivector Spaces
by - American Research Press
This is the first book on the Smarandache algebraic structures that have two binary operations. Semirings are algebraic structures with two binary operations enjoying several properties and it is the most generalized structure.
(13191 views)