Add to ORKGAbstract. Let w be a multilinear commutator word, that is, a commutator of weight n in n different group variables. It is proved that if G is a profinite group in which all pronilpotent subgroups generated by w-values are periodic, then the verbal subgroup w(G) is locally finite. 1
Let G be a profinite group in which all pronilpotent subgroups generated by commutators are periodic...
Let m, n be positive integers, v a multilinear commutator word and w = vm. We prove that if G is a r...
Let m, n be positive integers, v a multilinear commutator word and w = vm. We prove that if G is a r...
Let $w$ be a multilinear commutator word, that is, a commutator of weight $n$ in $n$ different group...
We prove the following results. Let w be a multilinear commutator word. If G is a profinite grou...
We prove the following results. Let w be a multilinear commutator word. If G is a profinite grou...
Let w be a multilinear commutator word. In the present paper we describe recent results that show th...
Let w be a multilinear commutator word. In the present paper we describe recent results that show th...
We prove the following results. Let to be a multilinear commutator word. If G is a profinite group i...
Let w be a group word. It is conjectured that if w has only countably many values in a profinite gro...
none3Let be a profinite group in which all pronilpotent subgroups generated by commutators are perio...
Let w be a group word. It is conjectured that if w has only countably many values in a profinite gro...
Let w be a group word. It is conjectured that if w has only countably many values in a profinite gro...
We prove the following results. Let to be a multilinear commutator word. If G is a profinite group i...
We prove the following results. Let to be a multilinear commutator word. If G is a profinite group i...
Let G be a profinite group in which all pronilpotent subgroups generated by commutators are periodic...
Let m, n be positive integers, v a multilinear commutator word and w = vm. We prove that if G is a r...
Let m, n be positive integers, v a multilinear commutator word and w = vm. We prove that if G is a r...
Let $w$ be a multilinear commutator word, that is, a commutator of weight $n$ in $n$ different group...
We prove the following results. Let w be a multilinear commutator word. If G is a profinite grou...
We prove the following results. Let w be a multilinear commutator word. If G is a profinite grou...
Let w be a multilinear commutator word. In the present paper we describe recent results that show th...
Let w be a multilinear commutator word. In the present paper we describe recent results that show th...
We prove the following results. Let to be a multilinear commutator word. If G is a profinite group i...
Let w be a group word. It is conjectured that if w has only countably many values in a profinite gro...
none3Let be a profinite group in which all pronilpotent subgroups generated by commutators are perio...
Let w be a group word. It is conjectured that if w has only countably many values in a profinite gro...
Let w be a group word. It is conjectured that if w has only countably many values in a profinite gro...
We prove the following results. Let to be a multilinear commutator word. If G is a profinite group i...
We prove the following results. Let to be a multilinear commutator word. If G is a profinite group i...
Let G be a profinite group in which all pronilpotent subgroups generated by commutators are periodic...
Let m, n be positive integers, v a multilinear commutator word and w = vm. We prove that if G is a r...
Let m, n be positive integers, v a multilinear commutator word and w = vm. We prove that if G is a r...