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20102026
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math.GR2022

On recognition of direct powers of finite simple linear groups by spectrum

N. Yang, I. B. Gorshkov, A. M. Staroletov +1

The spectrum of a finite group is the set of its element orders. We give an affirmative answer to Problem 20.58(a) from the Kourovka Notebook proving that for every positive intege…

math.GR2021★ 7 cited

On the sharp Baer--Suzuki theorem for -radicals: sporadic groups

Nanying Yang, Zhenfeng Wu, Danila O. Revin

Let be a proper subset of the set of all primes. Denote by the smallest prime which does not belong to and set if or and if $r \geqslant 5…

math.GR2021★ 15 cited

Finite groups isospectral to simple groups

Maria A. Grechkoseeva, Victor D. Mazurov, Wujie Shi +2

The spectrum of a finite group is the set of element orders of this group. The main goal of this paper is to survey results concerning recognition of finite simple groups by spectr…

math.GR2021★ 1 cited

On the sharp Baer--Suzuki theorem for the -radical

Nanying Yang, Zhenfeng Wu, Danila O. Revin +1

Let be a set of primes such that and differs from the set of all primes. Denote by the smallest prime which does not belong to and set if $r=…

math.GR2019★ 1 cited

The minimal polynomials of powers of cycles in the ordinary representations of symmetric and alternating groups

Nanying Yang, Alexey Staroletov

Denote the alternating and symmetric groups of degree by and respectively. Consider a permutation all of whose nontrivial cycles are of the same length.…

math.GR2019★ 9 cited

On the nilpotency of the solvable radical of a finite group isospectral to a simple group

Nanying Yang, Mariya A. Grechkoseeva, Andrey V. Vasil'ev

We refer to the set of the orders of elements of a finite group as its spectrum and say that groups are isospectral if their spectra coincide. We prove that with the only specific…