Classical Finite Transformation Semigroups

Author:   Olexandr Ganyushkin ,  Volodymyr Mazorchuk
Publisher:   Springer
ISBN:  

9781848824492


Pages:   328
Publication Date:   23 February 2009
Format:   Undefined
Availability:   Out of stock   Availability explained


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Classical Finite Transformation Semigroups


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Overview

The aim of this monograph is to give a self-contained introduction to the modern theory of finite transformation semigroups with a strong emphasis on concrete examples and combinatorial applications. It covers the following topics on the examples of the three classical finite transformation semigroups: transformations and semigroups, ideals and Green's relations, subsemigroups, congruences, endomorphisms, nilpotent subsemigroups, presentations, actions on sets, linear representations, cross-sections and variants. The book contains many exercises and historical comments and is directed first of all to both graduate and postgraduate students looking for an introduction to the theory of transformation semigroups, but also to tutors and researchers.

Full Product Details

Author:   Olexandr Ganyushkin ,  Volodymyr Mazorchuk
Publisher:   Springer
Imprint:   Springer
Dimensions:   Width: 23.40cm , Height: 1.80cm , Length: 15.60cm
Weight:   0.458kg
ISBN:  

9781848824492


ISBN 10:   1848824491
Pages:   328
Publication Date:   23 February 2009
Audience:   General/trade ,  General
Format:   Undefined
Publisher's Status:   Unknown
Availability:   Out of stock   Availability explained

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<p>From the reviews: <p><p> The book is self-contained and so accessible to university students. the book will be an excellent source of ideas for graduate students in transformation semigroups as it lays out a pattern of research topics for the reader to consider. The book is rich in exercises; the topic lends to it, and there are hints and answers where appropriate. There is also a good bibliography and notation list overall the text is up-to-date and does a thorough job. (P. M. Higgins, Mathematical Reviews, Issue 2009 i)


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