2 edition of **On the structure of finite semigroups.** found in the catalog.

On the structure of finite semigroups.

J. SzГ©p

- 97 Want to read
- 11 Currently reading

Published
**1973**
by Dept. of Mathematics, Karl Marx University of Economics in Budapest
.

Written in English

- Semigroups.

**Edition Notes**

Bound with: Fixed point theorems in metric spaces.

Statement | by Jeno Szép. |

Series | DM [report] - Dept. of Mathematics, Karl Marx University of Economics -- 1973-3, DM (Series) -- 73-4. |

The Physical Object | |
---|---|

Pagination | 29 p. ; |

Number of Pages | 29 |

ID Numbers | |

Open Library | OL22384434M |

A semigroup is an algebraic structure consisting of a set together with an associative binary operation. A semigroup with an identity element is called monoid. This tag is most frequently used for questions related to the concept of semigroups in the context of abstract algebra. "Numerical Semigroups" is accessible to first year graduate students, with only a basic knowledge of algebra required, giving the full background needed for readers not familiar with the topic. Researchers will find the tools presented useful in producing examples and counterexamples in other fields such as algebraic geometry, number theory.

Linear Associative Algebras focuses on finite dimensional linear associative algebras and the Wedderburn structure theorems. The publication first elaborates on semigroups and groups, rings and fields, direct sum and tensor product of rings, and polynomial and matrix rings. This comprehensive, encyclopedic text in four parts aims to give the reader - from the graduate student to the researcher/practitioner - a detailed understanding of modern finite semigroup theory, focusing in particular on advanced topics on the cutting edge of research. The q-theory of Finite Semigroups presents important techniques and results, many for the first time in book form, thereby.

The basic structure theories for groups and semigroups are quite diﬀerent - one uses the ideal structure of a semigroup to give information about the semigroup for ex- ample - and the study of homomorphisms between semigroups is complicated by the fact that a. Additional features: (1) For newcomers, an appendix on elementary finite semigroup theory; (2) Extensive bibliography and index. The q-theory of Finite Semigroups presents important techniques and results, many for the first time in book form, and thereby updates and .

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Abstract. In this expository paper, we use a naive approach to the structure of inverse semigroups to motivate the introduction of P-semigroups and E-unitary inverse semigroups.A proof of the so-called P-theorem, due to W.D.

Munn, is used to simplify some existing results on inverse subsemigroups of, and congruences on, E-unitary inverse semigroups.

In mathematics, and more precisely in semigroup theory, a variety of finite semigroups is a class of semigroups having some nice algebraic properties.

Those classes can be defined in two distinct way, using either algebraic notions or topological notions. Varieties of finite monoids, varieties of finite ordered semigroups and varieties of finite ordered On the structure of finite semigroups.

book are defined similarly. The first book on commutative semigroups was Redei's The theory ly generated commutative semigroups, published in Budapest in Subsequent years have brought much progress.

By the structure of finite commutative semigroups was fairly well understood. Recent results have perfected this understanding and extended it to finitely generated semigroups.

It is shown that properties of the structure of a finite semigroup S such as the order of the set ofJ of S and the existence of normal subsemigroups may be deduced from the knowledge of the characters of the irreducible representations of S.

The character table of the full transformation semigroup T4 of a four-element set is : Hubert Grassmann. It examines constructions and descriptions of semigroups and emphasizes finite, commutative, regular and inverse semigroups.

Many structure theorems on regular and commutative semigroups are introduced.;College or university bookstores may order five or more copies at a special student price which is available upon request from Marcel Dekker, Inc.

A semigroup homomorphism is a function that preserves semigroup structure. ("On finite groups without the rule of unique invertibility") determined the structure of finite simple semigroups and showed that the minimal ideal (or Green's relations J-class) of a finite semigroup is simple.

In this paper algorithms are described for computing the equivalence classes induced by the Green relations on the elements of a finite semigroup. This is a preview of. In simple terms, the theory aims at a classification of finite semigroups in certain classes called "pseudovarieties".

The classifying characteristics have both structural and syntactical aspects, the general connection between them being part of universal algebra. Buy Semigroups: An Introduction to the Structure Theory (Chapman & Hall/CRC Pure and Applied Mathematics) on FREE SHIPPING on qualified orders.

Get this from a library. Semigroups: an introduction to the structure theory. [Pierre A Grillet] -- This invaluable, single-source reference/text offers concise coverage of the structure theory of semigroups - thoroughly examining constructions and descriptions of semigroups and emphasizing finite.

PREFACE So far as we know, the term "semigroup" first appeared in mathematical literature on page 8 of J.-A. de Siguier's book, filaments de la Theorie des Groupes Abstraits (Paris, ), and the first paper about semigroups was a brief one by L. Dickson in This work offers concise coverage of the structure theory of semigroups.

It examines constructions and descriptions of semigroups and emphasizes finite, commutative, regular and inverse semigroups. Many structure theorems on regular and commutative semigroups are introduced.;College or university bookstores may order five or more copies at a special student price which is available upon Reviews: 1.

This work offers concise coverage of the structure theory of semigroups. It examines constructions and descriptions of semigroups and emphasizes finite, commutative, regular and inverse semigroups. Today's coherent and powerful structure theory is the central subject of the present book.

Commutative semigroups are more important than is suggested by the stan dard examples ofsemigroups, which consist ofvarious kinds oftransformations or arise 4/5(1). This book gives a gentle but up-to-date introduction into the theory of operator semigroups (or linear dynamical systems), which can be used with great success to describe the dynamics of complicated phenomena arising in many applications.

Positivity is a property which naturally appears in. The q-theory of Finite Semigroups presents important techniques and results, many for the first time in book form, and thereby updates and modernizes the literature of semigroup theory.

View Show. The q-theory of Finite Semigroups presents important techniques and results, many for the first time in book form, and thereby updates and modernizes the literature of semigroup theory.\/span>\"@ en\/a> ; \u00A0\u00A0\u00A0\n schema:description\/a> \" Preface -- Introduction -- 1.

Foundations for Finite Semigroup Theory -- 2. The q-theory of Finite Semigroups by John Rhodes,available at Book Depository with free delivery worldwide. The q-theory of Finite Semigroups: John Rhodes: We use cookies to give you the best possible experience.

As can be easily seen through GAP manual: Structure Descriptions. StructureDescription(G) A The method for StructureDescription exhibits the structure of the given group to some extend using the strategy outlined below.

The idea is to return a possibly short string which gives some insight in the structure of the considered group and can be computed reasonably quickly.

The q-theory of Finite Semigroups by John Rhodes,available at Book Depository with free delivery worldwide. Semigroups-- Green's relations-- constructions-- commutative semigroups-- finite semigroups-- regular semigroups-- inverse semigroups-- fundamental regular semigroups-- four classes of regular semigroups.

(source: Nielsen Book Data) Summary This work offers concise coverage of the structure theory of semigroups. It examines constructions and. Four classes of regular semigroups. Semigroups: An Introduction to the Structure Theory – Pierre A. Grillet – Google Books.

Today’s coherent and powerful structure theory is the central subject of the present book. Many structure theorems on regular and commutative semigroups are introduced.“The book constitutes an important contribution to the most active part of the present theory of finite semigroups.

All overwhelming majority of the results included in it is very new and has been scattered over journals so far.