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AbstractA reflexive digraph is a pair (X, ρ), where X is an arbitrary set and ρ is a reflexive binary relation on X. Let End (X, ρ) be the semigroup of endomorphisms of (X, ρ). We determine the group of automorphisms of End (X, ρ) for: digraphs containing an edge not contained in a cycle, digraphs consisting of arbitrary unions of cycles such that cycles of length ≥2 are pairwise disjoint, and some circulant digraphs (© 2010 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)
Semigroups of transformations, relations, partitions, etc., circulant digraphs, automorphisms, Directed graphs (digraphs), tournaments, Mappings of semigroups, reflexive digraphs, Graphs and abstract algebra (groups, rings, fields, etc.), endomorphism semigroups
Semigroups of transformations, relations, partitions, etc., circulant digraphs, automorphisms, Directed graphs (digraphs), tournaments, Mappings of semigroups, reflexive digraphs, Graphs and abstract algebra (groups, rings, fields, etc.), endomorphism semigroups
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