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Densely embedded ideals of lie algebras
Siberian Mathematical Journal, 1974zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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1987
The author proves a version of I. N. Herstein's hypercenter theorem [\textit{I. N. Herstein}, J. Algebra 36, 151-157 (1975; Zbl 0313.16036)] for Lie ideals in prime rings. For any subset S in a ring R let the hypercenter of S be defined as \(H(S)=\{x\in R|\) for each \(s\in S\) there is \(n=n(x,s)>1\) so that \(xs^ n=s^ nx\}\).
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The author proves a version of I. N. Herstein's hypercenter theorem [\textit{I. N. Herstein}, J. Algebra 36, 151-157 (1975; Zbl 0313.16036)] for Lie ideals in prime rings. For any subset S in a ring R let the hypercenter of S be defined as \(H(S)=\{x\in R|\) for each \(s\in S\) there is \(n=n(x,s)>1\) so that \(xs^ n=s^ nx\}\).
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Closed Lie Ideals in Operator Algebras
Canadian Journal of Mathematics, 1981If M is an associative algebra with product xy, M can be made into a Lie algebra by endowing M with a new multiplication [x, y] = xy – yx. The Poincare-Birkoff-Witt Theorem, in part, shows that every Lie algebra is (Lie) isomorphic to a Lie subalgebra of such an associative algebra M. A Lie ideal in M is a linear subspace U ⊆ M such that [x, u] ∊ U for
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Notes on generalized Lie ideals
1999Summary: \textit{J.~Bergen, I.~N.~Herstein} and \textit{J.~W.~Kerr} [J. Algebra 71, 259-267 (1981; Zbl 0463.16023)] have proved: Let \(R\) be a prime ring of characteristic \(\neq 2\). If \(U\) is a noncentral Lie ideal of \(R\), then there exists an ideal \(M\) of \(R\) such that \([M,R]\subseteq U\) but \([M,R]\not\subseteq Z\).
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Intuitionistic Fuzzy Lie Ideals
2018In this chapter, we present certain concepts, including intuitionistic fuzzy Lie subalgebras, Lie homomorphisms, intuitionistic fuzzy Lie ideals, special types of intuitionistic fuzzy Lie ideals, intuitionistic (S, T)-fuzzy Lie ideals, nilpotency of intuitionistic (S, T)-fuzzy Lie ideals, and intuitionistic (S, T)-fuzzy Killing form.
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On ideals of free polynipotent lie algebras
Communications in Algebra, 1991This paper investigates ideals in free polynilpotent Lie algebras. In §2 it is shown that if S is a non-zero finitely generated subalgebra that is an ideal in a free polynilpotent Lie algebra L, then S = L. In §3 it is proved that if L is a free polynilpotent Lie algebra and S is a nonabelian free polynilpotent ideal in L, then S is a term of the ...
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Integrative oncology: Addressing the global challenges of cancer prevention and treatment
Ca-A Cancer Journal for Clinicians, 2022Jun J Mao,, Msce +2 more
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Multidisciplinary standards of care and recent progress in pancreatic ductal adenocarcinoma
Ca-A Cancer Journal for Clinicians, 2020Aaron J Grossberg +2 more
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Quasi-Ideals of Lie Algebras I
Proceedings of the London Mathematical Society, 1976openaire +2 more sources

