
doi: 10.1007/bf01303012
Let (S,·) be a semi-group having the following properties: (1)S=∪Sα where α is in some index setI andSα are subgroups isomorphic to each other, (2)Sα∩Sβ=O, a void set for α≠β and (3) the identity ofSα is a left identity ofS for each α inI. Then the automorphism group Aut (S) ofS is studied from the point of category theory. It is proved that Aut (S) is determined by Aut (Sα) and right multiplications by the identities of groupsSα.
Near-rings, 510.mathematics, Finite automorphism groups of algebraic, geometric, or combinatorial structures, General structure theory for semigroups, Article
Near-rings, 510.mathematics, Finite automorphism groups of algebraic, geometric, or combinatorial structures, General structure theory for semigroups, Article
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