A classification of maximal subsemigroups of finite order-preserving transformation semigroups
From MaRDI portal
Publication:4947095
DOI10.1080/00927870008826910zbMath0948.20039OpenAlexW2319892948MaRDI QIDQ4947095
Publication date: 31 August 2000
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927870008826910
Related Items (11)
Maximal subsemigroups of some semigroups of order-preserving mappings on a countably infinite set ⋮ On the Monoid of All Partial Order-Preserving Extensive Transformations ⋮ Maximal subsemigroups of finite transformation and diagram monoids ⋮ Computing maximal subsemigroups of a finite semigroup ⋮ The monoid of all orientation-preserving and extensive full transformations on a finite chain ⋮ On the maximal regular subsemigroups of ideals of order-preserving or order-reversing transformations. ⋮ ON THE MAXIMAL SUBSEMIGROUPS OF SOME TRANSFORMATION SEMIGROUPS ⋮ On certain semigroups of full contraction maps of a finite chain ⋮ MAXIMAL SUBSEMIGROUPS OF THE FINITE SINGULAR TRANSFORMATION SEMIGROUP ⋮ Regularity and Green's relations for finite \(E\)-order-preserving transformations semigroups. ⋮ Maximal properties of some subsemigroups in finite order-preserving transformation semigroups
Cites Work
- On maximal compact subsemigroups of the endomorphism semigroup of an \(n\)- dimensional complex vector space
- On maximal subsemigroups of Baer-Levi semigroups
- On the ranks of certain semigroups of order-preserving transformations
- On the nilpotent ranks of the principal factors of order-preserving transformation semigroups
- Maximality properties of some subsemigroups of Baer-Levi semigroups
- A classification of maximal inverse subsemigroups of the finite symmetric inverse semigroups
- On the nilpotent ranks of the principal factors of certain semigroups of partial transformations
- Combinatorial results for semigroups of order-preserving mappings
- Products of idempotents in certain semigroups of transformations
This page was built for publication: A classification of maximal subsemigroups of finite order-preserving transformation semigroups
