**Commutator Theory for Congruence Modular Varieties**

by Ralph Freese, Ralph McKenzie

**Publisher**: Cambridge University Press 1987**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.

Download or read it online for free here:

**Download link**

(1.2MB, PDF)

## Similar books

**Lectures on Quadratic Forms**

by

**C.L. Siegel**-

**Tata Institute of Fundamental Research**

From the table of contents: Vector groups and linear inequalities (Vector groups, Lattices, Characters, Diophantine approximations); Reduction of positive quadratic forms; Indefinite quadratic forms; Analytic theory of Indefinite quadratic forms.

(

**7469**views)

**An introduction to Algebra and Topology**

by

**Pierre Schapira**-

**University of Luxemburg**

These lecture notes are an elementary introduction to the language of categories and sheaves. From the table of contents: Linear algebra over a ring; The language of categories; Sheaves (Flabby sheaves and soft sheaves, Cohomology of sheaves).

(

**7372**views)

**On Lie Algebras Of Prime Characteristic**

by

**George B. Seligman**-

**American Mathematical Society**

The purpose of the present memoir is to demonstrate the applicability, under certain restrictions on the algebra and the base field, of the techniques used in the determination of all simple Lie algebras of characteristic zero.

(

**2211**views)

**Set Theoretic Approach to Algebraic Structures in Mathematics**

by

**W. B. Vasantha Kandasamy, Florentin Smarandache**-

**Educational Publisher**

This book brings out how sets in algebraic structures can be used to construct the most generalized algebraic structures, like set linear algebra / vector space, set ideals in groups and rings and semigroups, and topological set vector spaces.

(

**6930**views)