**A Course in Universal Algebra**

by S. Burris, H.P. Sankappanavar

**Publisher**: Springer-Verlag 1982**ISBN/ASIN**: 0387905782**ISBN-13**: 9780387905785**Number of pages**: 331

**Description**:

This text is not intended to be encyclopedic; rather, a few themes central to universal algebra have been developed suficiently to bring the reader to the brink of current research. The choice of topics most certainly reflects the authors' interests: a brief but substantial introduction to lattices, the most general and fundamental notions of universal algebra, a careful development of Boolean algebras, discriminator varieties, the introduction to some basic concepts, tools, and results of model theory.

Download or read it online for free here:

**Download link**

(1.2MB, PDF)

## Similar books

**An Introduction to Nonassociative Algebras**

by

**Richard D. Schafer**-

**Project Gutenberg**

Concise study presents in a short space some of the important ideas and results in the theory of nonassociative algebras, with particular emphasis on alternative and (commutative) Jordan algebras. Written as an introduction for graduate students.

(

**8427**views)

**Smarandache Near-rings**

by

**W. B. Vasantha Kandasamy**-

**American Research Press**

Near-rings are one of the generalized structures of rings. This is a book on Smarandache near-rings where the Smarandache analogues of the near-ring concepts are developed. The reader is expected to have a background in algebra and in near-rings.

(

**7454**views)

**Noncommutative Rings**

by

**Michael Artin**

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.

(

**5908**views)

**Algebraic Logic**

by

**H. Andreka, I. Nemeti, I. Sain**

Part I of the book studies algebras which are relevant to logic. Part II deals with the methodology of solving logic problems by (i) translating them to algebra, (ii) solving the algebraic problem, and (iii) translating the result back to logic.

(

**10356**views)