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The soluble subgroups of a one-relator group with torsion

Journal of the Australian Mathematical Society, 1973
In a survey article [1] Baumslag posed the problem of determining the abelian subgroups of a one-relator group. The solution of this problem was stated but not proved in [5], and partly solved by Moldavanskii [4]. In this paper it will be proved that the centralizer of every non-trivial element in a one-relator group with torsion is cyclic, and that ...
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Nilpotent subgroups of self equivalences of torsion spaces

Israel Journal of Mathematics, 1996
A spectrum \(E\) is connective if there is an integer \(k\) such that \(\pi_i(E)=0\) if ...
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Conjectures Concerning the Orders of the Torsion Subgroup, the Arithmetic Component Groups, and the Cuspidal Subgroup

Experimental Mathematics, 2013
Amod Agashe
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Cuspidal q-Rational Torsion Subgroup of J(G) of Level P

, 2011
Yao-Han Chen
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A torsion-free abelian group exists whose quotient group modulo the square subgroup is not a \(nil\)-group

, 2016
R. Andruszkiewicz, M. Woronowicz
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The finite torsion subgroup of an LCA group need not split

, 1995
J. A. Khan
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On torsion subgroups of whitehead groups