Torsion-free Abelian groups with finite groups of automorphisms
The main result of this paper is theorem 5: If a finite group \(\Gamma\) is the automorphism group of some abelian group, then for any cardinal \(\mathfrak M\) less than the first nonmeasurable cardinal there are \(2^{\mathfrak M}\) nonisomorphic abelian groups of cardinality \(\mathfrak M\) with automorphism group \(\Gamma\).
scientific article; zbMATH DE number 3977277