COMPLETE LATTICE HOMOMORPHISM OF STRONGLY REGULAR CONGRUENCES ON -INVERSIVE SEMIGROUPS

DOI10.1017/S1446788715000373zbMath1344.20073MaRDI QIDQ2800021

Xingkui Fan, Qianhua Chen, Xiangjun Kong

Publication date: 14 April 2016

Published in: Journal of the Australian Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

idempotentskernelstraceslattices of congruencesE-inversive semigroupscongruence triplescomplete lattice homomorphismsstrongly regular congruences

Mathematics Subject Classification ID

General structure theory for semigroups (20M10) Subalgebras, congruence relations (08A30)

Related Items (3)

Weak inverses modulo Green's relation \(\mathcal{{H}}\) on \(E\)-inversive and group-closed semigroups ⋮ The characterization and the product of quasi-Ehresmann transversals ⋮ The product of quasi-ideal refined generalised quasi-adequate transversals

Cites Work

• Unnamed Item
• On a problem of Pastijn and Petrich
• The congruence lattice of a regular semigroup
• Certain congruences on \(E\)-inversive \(E\)-semigroups
• The maximum idempotent-separating congruence on eventually regular semigroups.
• Orthodox congruences on an eventually regular semigroup.
• Regular congruences on an \(E\)-inversive semigroup.
• R-Unipotent Congruences on Eventually Regular Semigroups
• Basic properties ofe-inversive semigroups
• Eventually regular semigroups
• STRONGLY ORTHODOX CONGRUENCES ON AN -INVERSIVE SEMIGROUP
• \(E^*\)-dense \(E\)-semigroups.

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