7 citations · 19 across the 37 of their papers we have counts for
8 papers · 2 filters
Characterizing normal Hall subgroups by character degrees, II
Yong Yang
We prove that a Hall -subgroup of a finite group is normal if and only if every irreducible constituent of the permutation character has -degree.
On Intersections of System Normalizers
Ting Gong, Yuan Lu, Yong Yang +1
We give a negative answer to Problem 17.39 of the Kourovka Notebook. For every odd prime power and every , we construct a finite metabelian group with $Z_\inf…
The Codegree Isomorphism Conjecture for Finite Simple Groups
Yong Yang
We prove the codegree isomorphism conjecture for finite simple groups. Thus every nonabelian finite simple group is determined, among finite groups, by its set of irreducible chara…
Brauer character degrees and nilpotent subgroups
Yong Yang
We solve a question raised by Chen and Navarro concerning Brauer characters and nilpotent subgroups. Let , assume that is solvable, and let with $H/N…
Total 3-closure for projective special linear groups
Ting Gong, Yong Yang, Michael Ruofan Zeng
A finite group is totally -closed if every faithful permutation representation of it is -closed. We study this property for the finite simple projective special linear groups…
Commuting pairs in symplectic Lie algebras over finite fields of characteristic two
Liam May, Yong Yang
We find a generating function for the number of ordered commuting pairs of elements in a symplectic Lie algebra over a finite field of characteristic , following the analogous w…
Components of the Divisibility Graph of Finite Groups of Lie Type in Defining Characteristic
Liam May, Yong Yang
We determine the connected components of the divisibility graph of several families of finite groups of Lie type in defining characteristic , extending the result of Abdolghafou…
Alternating Groups and Embeddings into Groups Invariably Generated by Two Prime-Order Elements
Ting Gong, Yong Yang, Michael Ruofan Zeng
For any distinct primes and , we prove that there is a finite group which does not embed into any finite group invariably generated by an element of order and an element…