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20212025
most citedProperties of Congruence Lattices of Graph Inverse Semigroups

1 citations · 1 across the 6 of their papers we have counts for

collaborators

7 papers

math.GR2025

On a generalisation of Cameron's base size conjecture

Marina Anagnostopoulou-Merkouri

Let be a finite transitive permutation group with point stabiliser . A base for is a subset of whose pointwise stabiliser is trivial, and the m…

math.GR2024

Permutation groups, partition lattices and block structures

Marina Anagnostopoulou-Merkouri, R. A. Bailey, Peter J. Cameron

Let be a transitive permutation group on . The -invariant partitions form a sublattice of the lattice of all partitions of , having the further property that all its e…

math.GR2024

On the regularity number of a finite group and other base-related invariants

Marina Anagnostopoulou-Merkouri, Timothy C. Burness

A -tuple of core-free subgroups of a finite group is said to be regular if has a regular orbit on the Cartesian product $G/H_1 \times \cdots \times…

math.GR2023

Pre-primitive permutation groups

Marina Anagnostopoulou-Merkouri, Peter J. Cameron, Enoch Suleiman

A transitive permutation group on a finite set is said to be pre-primitive if every -invariant partition of is the orbit partition of a subgroup of . It follows t…

math.RA2023

Computing finite index congruences of finitely presented semigroups and monoids

Marina Anagnostopoulou-Merkouri, Reinis Cirpons, James D. Mitchell +1

In this paper, we describe an algorithm for computing the left, right, or 2-sided congruences of a finitely presented semigroup or monoid with finitely many classes, and an alterna…

math.CO2022

Association schemes with given stratum dimensions: on a paper of Peter M. Neumann

Marina Anagnostopoulou-Merkouri, Peter J. Cameron

In January 1969, Peter M. Neumann wrote a paper entitled "Primitive permutation groups of degree 3p". The main theorem placed restrictions on the parameters of a primitive but not…