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О центре разрешимого графа некоторых простых неабелевых групп лиева типа graph associated with a finite group G is a simple graph whose vertices are the prime divisors of |G
Solvable groups with restrictions on Sylow subgroups of the Fitting subgroupIn this paper, we study solvable groups in which rn(F) is at most 2. In particular, we
investigated
О центре графа, определяемого подгруппами Шмидта конечной группы-nilpotent group whose proper subgroups are nilpotent. Schmidt graph of a finite group G is
the prime graph
On derived π-length of a finite π-solvable group with supersolvable π-Hall subgroupIt is proved that if π-Hall subgroup is a supersolvable group then the derived π-length of a π-solvable
Solvability of some integro-differential equations with the logarithmic LaplacianWe address the existence in the sense of sequences of solutions for a certain integro
On solvability of regular equations in the variety of metabelian groupsWe study the solvability of equations over groups within a given variety or another class of groups
Oт maximal subgroup of a finite solvable subgroupLet H be a non-normal maximal subgroup of a finite solvable group G, and
let q ∈ π(F (H
О перестановочности максимальных подгрупп с подгруппами Шмидта подгрупп с некоторыми подгруппами Шмидта. A Schmidt group is a finite nonnilpotent group in which
Algebraic lattices of solvably saturated formations and their applicationsIn each group G, we select a system of subgroups τ(G) and say that τ is a subgroup functor if G
О p-сверхразрешимости конечной факторизуемой группы с примарными индексами сомножителей conditions for p-supersolubility of a finite group G = AB, where A and B have cyclic Sylow p
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