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Universal Algebra : Fundamentals and Selected Topics (Chapman & Hall Pure and Applied Mathematics)

By: Clifford Bergman (Author)

1 in stock

Ksh 29,150.00

Format: Hardback or Cased Book

ISBN-10: 1439851298

ISBN-13: 9781439851296

Collection / Series: Chapman & Hall Pure and Applied Mathematics

Collection Type: Publisher collection

Publisher: Taylor & Francis Inc

Imprint: Chapman & Hall/CRC

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Sep 20th, 2011

Publication Status: Active

Product extent: 320 Pages

Weight: 594.00 grams

Dimensions (height x width x thickness): 23.60 x 16.50 x 2.20 cms

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  • Reviews

Starting with the most basic notions, this text introduces all the key elements needed to read and understand current research in the field. The first part of the book focuses on core components, including subalgebras, congruences, lattices, direct and subdirect products, isomorphism theorems, clones, and free algebras. The second part covers topics that demonstrate the power and breadth of the subject, such as Jónsson’s lemma, finitely and nonfinitely based algebras, primal and quasiprimal algebras, Murskii’s theorem, and directly representable varieties. Examples and exercises are included throughout the text.

Starting with the most basic notions, Universal Algebra: Fundamentals and Selected Topics introduces all the key elements needed to read and understand current research in this field. Based on the author’s two-semester course, the text prepares students for research work by providing a solid grounding in the fundamental constructions and concepts of universal algebra and by introducing a variety of recent research topics.

The first part of the book focuses on core components, including subalgebras, congruences, lattices, direct and subdirect products, isomorphism theorems, a clone of operations, terms, free algebras, Birkhoff’s theorem, and standard Maltsev conditions. The second part covers topics that demonstrate the power and breadth of the subject. The author discusses the consequences of Jónsson’s lemma, finitely and nonfinitely based algebras, definable principal congruences, and the work of Foster and Pixley on primal and quasiprimal algebras. He also includes a proof of Murskii’s theorem on primal algebras and presents McKenzie’s characterization of directly representable varieties, which clearly shows the power of the universal algebraic toolbox. The last chapter covers the rudiments of tame congruence theory.

Throughout the text, a series of examples illustrates concepts as they are introduced and helps students understand how universal algebra sheds light on topics they have already studied, such as Abelian groups and commutative rings. Suitable for newcomers to the field, the book also includes carefully selected exercises that reinforce the concepts and push students to a deeper understanding of the theorems and techniques.


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