
doi: 10.1007/bf02568390
handle: 11588/152604
Using elementary lattice theoretic and linear algebraic techniques, the authors classify up to isomorphism and up to quasi-isomorphism the strongly indecomposable Butler groups that occur as quotients of a finite rank completely decomposable torsion-free abelian group modulo a rank 1 pure subgroup.
510.mathematics, Torsion-free groups, finite rank, quasi-isomorphism, Direct sums, direct products, etc. for abelian groups, pure subgroup, Automorphisms, homomorphisms, endomorphisms, etc. for abelian groups, quotients of a finite rank completely decomposable torsion-free abelian group, Article, strongly indecomposable Butler groups, Abelian groups
510.mathematics, Torsion-free groups, finite rank, quasi-isomorphism, Direct sums, direct products, etc. for abelian groups, pure subgroup, Automorphisms, homomorphisms, endomorphisms, etc. for abelian groups, quotients of a finite rank completely decomposable torsion-free abelian group, Article, strongly indecomposable Butler groups, Abelian groups
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