Search Results - "Yashchuk, V.S."

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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Leibniz algebras: a brief review of current results by Chupordia, V.A., Pypka, A.A., Semko, N.N., Yashchuk, V.S.

“…Let $L$ be an algebra over a field $F$ with the binary operations $+$ and $[\cdot,\cdot]$. Then $L$ is called a left Leibniz algebra if it satisfies the left…”
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Leibniz algebras of dimension 3 over finite fields by Yashchuk, V.S.

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

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On Leibniz algebras, whose subideals are ideals by Kurdachenko, L.A., Subbotin, I.Ya, Yashchuk, V.S.

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