
Completely Regular Semigroup Varieties
applications and advanced techniques
$98.99
- Hardcover
198 pages
- Release Date
4 February 2025
Summary
Completely Regular Semigroup Varieties: A Deep Dive
This book delves into the ongoing advancements and practical applications within the realm of completely regular semigroup theory. It begins by leveraging Polák’s theorem to provide thorough characterizations of diverse kernel classes, notably the K-class covers encompassing all bands.
The inherent modularity of the lattice of varieties of completely regular semigroups is then harnessed to dissect various principal sublatti…
Book Details
ISBN-13: | 9783031488245 |
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ISBN-10: | 3031488245 |
Series: | Synthesis Lectures on Mathematics & Statistics |
Author: | Norman R. Reilly, Mario Petrich |
Publisher: | Springer International Publishing AG |
Imprint: | Springer International Publishing AG |
Format: | Hardcover |
Number of Pages: | 198 |
Edition: | 2024th |
Release Date: | 4 February 2025 |
Weight: | 0g |
Dimensions: | 240mm x 168mm |
About The Author
Norman R. Reilly
Mario Pettrich received his PhD from the University of Washington in 1961 and held positions in many universities across Austria, Canada, France, Germany, Italy, Portugal, Spain, the UK and the US, including Pennsylvania State University, University of Western Ontario, University of Vienna, University of St Andrews, Simon Fraser University, and University of Montpellier. He was a Founding Editor of Semigroup Forum. Dr. Petrich has published over 260 articles, seven monographs and one Research Note. The principal focus of his work was in the field of semigroup theory.
Norman Reilly received his PhD from Glasgow University in 1965 and has held positions at Glasgow University, Tulane University, and Simon Fraser University. Dr. Reilly has published over 100 articles and two books. He is a long time editor of Semigroup Forum and the International Journal of Algebra and Computation. The focus of his research has been on algebraic systems, including ordered algebraic systems, with a main focus on the theory of semigroups.
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