Description

Book Synopsis
General structure theory.- I. Elementary properties.- II. Cancellative semigroups.- III. Semilattice decompositions.- IV. Subdirect decompositions.- V. Group coextensions.- VI. Finitely generated semigroups.- VII. Subcomplete semigroups.- VIII. Other results.- Congruences.- IX. Nilsemigroups.- X. Group-free semigroups.- XI. Subcomplete semigroups.- Cohomology.- XII. Commutative semigroup cohomology.- XIII. The overpath method.- XIV. Semigroups with zero cohomology.- References.- Author Index.- Notation.

Table of Contents
Preface. General structure theory: I. Elementary properties. II. Cancellative semigroups. III. Semilattice decompositions. IV. Subdirect decompositions. V. Group coextensions. VI. Finitely generated semigroups. VII. Subcomplete semigroups. VIII. Other results. Congruences: IX. Nilsemigroups. X. Group-free semigroups. XI. Subcomplete semigroups. Cohomology: XII. Commutative semigroup cohomology. XIII. The overpath method. XIV. Semigroups with zero cohomology. References. Author. Index. Notation. Index.

Commutative Semigroups 2 Advances in Mathematics

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    A Hardback by P.A. Grillet

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      Book details

      Publisher Springer
      Published 31 July 2001
      ISBN-13 9780792370673
      978-0792370673
      ISBN-10 0792370678
      Also in:
      Algebra

      Description

      Book Synopsis
      General structure theory.- I. Elementary properties.- II. Cancellative semigroups.- III. Semilattice decompositions.- IV. Subdirect decompositions.- V. Group coextensions.- VI. Finitely generated semigroups.- VII. Subcomplete semigroups.- VIII. Other results.- Congruences.- IX. Nilsemigroups.- X. Group-free semigroups.- XI. Subcomplete semigroups.- Cohomology.- XII. Commutative semigroup cohomology.- XIII. The overpath method.- XIV. Semigroups with zero cohomology.- References.- Author Index.- Notation.

      Table of Contents
      Preface. General structure theory: I. Elementary properties. II. Cancellative semigroups. III. Semilattice decompositions. IV. Subdirect decompositions. V. Group coextensions. VI. Finitely generated semigroups. VII. Subcomplete semigroups. VIII. Other results. Congruences: IX. Nilsemigroups. X. Group-free semigroups. XI. Subcomplete semigroups. Cohomology: XII. Commutative semigroup cohomology. XIII. The overpath method. XIV. Semigroups with zero cohomology. References. Author. Index. Notation. Index.

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