Search Results - "Kurdachenko, L.A."

Automorphism groups of some non-nilpotent Leibniz algebras by Kurdachenko, L.A., Minaiev, P.Ye, Pypka, O.O.

“…Let $L$ be an algebra over a field $F$ with the binary operations $+$ and $[,]$. Then $L$ is called a left Leibniz algebra if it satisfies the left Leibniz…”
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On the structure of some nilpotent braces by Dixon, M.R., Kurdachenko, L.A.

“…We prove a criteria for nilpotency of left braces in terms of the $\star$-central series and also discuss Noetherian braces, obtaining some of their elementary…”
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Description of the automorphism groups of some Leibniz algebras by Kurdachenko, L.A., Pypka, O.O., Semko, M.M.

“…Let $L$ be an algebra over a field $F$ with the binary operations $+$ and $[,]$. Then $L$ is called a left Leibniz algebra if it satisfies the left Leibniz…”
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On the algebra of derivations of some nilpotent Leibniz algebras by Kurdachenko, L.A., Semko, M.M., Yashchuk, V.S.

“…We describe the algebra of derivations of some nilpotent Leibniz algebra, having dimensionality 3…”
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On some generalizations of Baer's theorem by Kurdachenko, L.A., Pypka, A.A.

“…In this paper we obtained new automorphic analogue of Baer's theorem for the case when an arbitrary subgroup $A\leq Aut(G)$ includes a group of inner…”
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Groups acting on vector spaces with a large family of invariant subspaces by Kurdachenko, L.A., Muñoz-Escolano, J.M., Otal, J.

“…Let A be a vector space over a field F, and let GL(F, A) be the group of all F-automorphisms of A. A subgroup G ≤ GL(F, A) is called a linear group (on A) and…”
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Groups with pronormal deviation by de Giovanni, F., Kurdachenko, L.A., Russo, A.

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On the derivations of Leibniz algebras of low dimension by Kurdachenko, L.A., Semko, M.M., Yashchuk, V.S.

“…Let L be an algebra over a field F. Then L is called a left Leibniz algebra if its multiplication operations [×, ×] addition- ally satisfy the so-called left…”
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On the structure of left braces satisfying the minimal condition for subbraces by Ballester-Bolinches, A., Esteban-Romero, R., Kurdachenko, L.A., Pérez-Calabuig, V.

“…We analyse the structure of infinite weakly soluble left braces that satisfy the minimal condition for subbraces. We observe that they can be characterised as…”
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The description of the automorphism groups of finite-dimensional cyclic Leibniz algebras by Kurdachenko, L.A., Pypka, O.O., Subbotin, I.Ya

“…In the study of Leibniz algebras, the information about their automorphisms (as well as about endomorphisms, derivations, etc.) is very useful. We describe the…”
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On the influence of ideals and self-idealizing subalgebras on the structure of Leibniz algebras by Kurdachenko, L.A., Pypka, A.A., Subbotin, I.Ya

“…The subalgebra A of a Leibniz algebra L is self-idealizing in L, if A = IL (A) . In this paper we study the structure of Leibniz algebras, whose subalgebras…”
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On analogs of some classical group-theoretic results in Poisson algebras by Kurdachenko, L.A., Pypka, A.A., Subbotin, I.Ya

“…We investigate the Poisson algebras, in which the n-th hypercenter (center) has a finite codimension. It was established that, in this case, the Poisson…”
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Groups with Finitely Many Isomorphic Classes of Relevant Subgroups by Kurdachenko, L. A., Longobardi, P., Maj, M.

“…We study groups possessing the following property: for some relevant families M of subgroups of G , subgroups from M fall into finitely many isomorphic classes…”
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On groups, whose non-normal subgroups are either contranormal or core-free by Kurdachenko, L.A., Pypka, A.A., Subbotin, I.Ya

“…We investigate the influence of some natural types of subgroups on the structure of groups. A subgroup H of a group G is called contranormal in G, if G = HG. A…”
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On the structure of Leibniz algebras, whose subalgebras are ideals or core-free by Chupordia, V.A., Kurdachenko, L.A., Semko, N.N.

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On the nonperiodic groups, whose subgroups of infinite special rank are transitively normal by Kurdachenko, L.A., Subbotin, I.Ya, Velychko, T.V.

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On ideals and contraideals in Leibniz algebras by Kurdachenko, L.A., Subbotin, I.Ya, Yashchuk, V.S.

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On the structure of groups, whose subgroups are either normal or core-free by Kurdachenko, L.A., Pypka, A.A., Subbotin, I.Ya

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A generalization of the malnormal subgroups by Kurdachenko, L.A., Semko, N.N., Subbotin, I.Ya

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GROUPS WHOSE NON-NORMAL SUBGROUPS HAVE FINITE CONJUGACY CLASSES by Kurdachenko, L.A., Otal, J., Russo, A., Vincenzi, G.

“…We consider the class of all groups whose non-normal subgroups are FC-groups. In particular, it will be proved that if such a group is soluble-by-fmite, then…”
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