1 citations · 1 across the 3 of their papers we have counts for
3 papers
math.GR2021
Maltsev bases for partially commutative nilpotent groups
E. I. Timoshenko
We construct an ordered set of commutators in a partially commutative nilpotent group . This set allows us to define a canonical form for each element of $F…
math.GR2019★ 1 cited
On verbally closed subgroups of free solvable groups
V. A. Roman'kov, E. I. Timoshenko
We study verbally closed subgroups of free solvable groups. A number of results is proved that give sufficient conditions under whose a verbally closed subgroup is turned to be a r…
math.GR2019
Two-generated verbally closed subgroups of a free solvable group G are retracts of G
V. A. Roman'kov, E. I. Timoshenko
We prove that every verbally closed two-generated subgroup of a free solvable group G of a finite rank is a retract of G.