1 citations · 1 across the 2 of their papers we have counts for
2 papers
math.GR2022★ 1 cited
On nilpotent Schur groups
Grigory Ryabov
A finite group is called a Schur group if every -ring over is schurian, i.e. associated in a natural way with a subgroup of $\sym(G)$ that contains all right translation…
math.CO2021
On pseudofrobenius imprimitive association schemes
Ilia Ponomarenko, Grigory Ryabov
An (association) scheme is said to be Frobenius if it is the scheme of a Frobenius group. A scheme which has the same tensor of intersection numbers as some Frobenius scheme is sai…