Complete classification of finite semigroups for which the inverse monoid of local automorphisms is a $$\varDelta $$-semigroup
Author:
Publisher
Springer Science and Business Media LLC
Subject
Algebra and Number Theory
Link
https://link.springer.com/content/pdf/10.1007/s00233-020-10159-6.pdf
Reference12 articles.
1. Derech, V.D.: Complete classification of finite semigroups for which the inverse monoid of local automorphisms is a permutable semigroup. Ukr. Math. J. 69(11), 1820–1828 (2017)
2. Derech, V.D.: Congruences of a permutable inverse semigroup of finite rank. Ukr. Math. J. 57(4), 565–570 (2005)
3. Derech, V.D.: Classification of finite commutative semigroups for which the inverse monoid of local automorphisms is a $$\Delta $$-semigroup. Ukr. Math. J. 67(7), 981–988 (2015)
4. East, J., Mitchell, J., Ruškuc, N., Torpey, M.: Congruence lattices of finite diagram monoids. Adv. Math. 333, 931–1003 (2018)
5. Fernandes, V.H.: The monoid of all injective order preserving partial transformations on a finite chain. Semigroup Forum 62, 178–204 (2001)
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1. Classification of finite structurally uniform nilsemigroups;Semigroup Forum;2023-02-03
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