4 citations · 4 across the 3 of their papers we have counts for
3 papers
math.RA2022
Lie algebras with Frobenius dihedral groups of automorphisms
N. Yu. Makarenko
Suppose that a Lie algebra admits a finite Frobenius group of automorphisms with cyclic kernel and complement of order 2, such that the fixed-point subalgebra of $…
math.RA2017
Almost nilpotency of an associative algebra with an almost nilpotent fixed-point subalgebra
Makarenko Natalia
Let A be an associative algebra of arbitrary dimension over a field F and G a finite soluble group of automorphisms of A oforder n, prime to the characteristic of F. We prove that…
math.RA2013★ 4 cited
Lie algebras admitting a metacyclic Frobenius group of automorphisms
N. Yu. Makarenko, E. I. Khukhro
Suppose that a Lie algebra admits a finite Frobenius group of automorphisms with cyclic kernel and complement such that the characteristic of the ground field does…