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Wreath products of algebras: Generalizing the Krohn-Rhodes theorem to arbitrary algebras

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Publication:1905977
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DOI10.1007/BF02574084zbMath0840.08001MaRDI QIDQ1905977

Joel VanderWerf

Publication date: 6 June 1996

Published in: Semigroup Forum (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/135436


zbMATH Keywords

solvabilityfinite algebrasaperiodicitytame congruenceKrohn-Rhodes prime decomposition theoremwreath product decomposition


Mathematics Subject Classification ID

Structure theory of algebraic structures (08A05) Operations and polynomials in algebraic structures, primal algebras (08A40)


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Characterizing CTL-like logics on finite trees. ⋮ Even Faster Algorithms for CSAT Over supernilpotent Algebras.



Cites Work

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  • Categories as algebra: An essential ingredient in the theory of monoids
  • The kernel of monoid morphisms
  • Embedding arbitrary algebras in groups
  • Decomposition techniques for finite semigroups, using categories. I
  • Decomposition techniques for finite semigroups, using categories. II
  • The structure of finite algebras
  • A Property of Finite Simple Non-Abelian Groups
  • Algebraic Theory of Machines. I. Prime Decomposition Theorem for Finite Semigroups and Machines
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