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BRST cohomology is Lie algebroid cohomology
Published 2023-09-01“…In this paper we demonstrate that the exterior algebra of an Atiyah Lie algebroid generalizes the familiar notions of the physicist's BRST complex. …”
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Derrida in Light of Augustinian; Deconstruction and lying
Published 2018-11-01“… This research had discussed the concept of Augustinian lying in light of the deconstruction reading of Derrida. …”
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Bogomolov Multiplier and Isoclinism of Lie Rings
Published 2023-12-01“…In the present paper it is shown that Bogomolov multipliers of isoclinic Lie rings are isomorphic. Also, we show that isoclinic finite Lie rings have isoclinic CP covers. …”
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207
On the CP exterior product of Lie algebras
Published 2023-02-01“…In this paper, under certain conditions, we show that the non-abelian CP exterior product distributes over direct product of Lie algebras. Then we present some properties about CP extension of Lie algebras.…”
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Computations in finite-dimensional Lie algebras
Published 1997-01-01Subjects: Get full text
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Survey on Lie Group Machine Learning
Published 2020-12-01Subjects: “…lie group machine learning…”
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Hom-Lie Superalgebras in Characteristic 2
Published 2023-12-01Subjects: “…Hom-Lie superalgebra…”
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On Equality of Certain Derivations of Lie Algebras
Published 2019-12-01“…Let L be a Lie algebra. A derivation α of L is a commuting derivation (central derivation), if α (x) ∈ CL (x) (α (x) ∈ Z (L)) for each x ∈ L. …”
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The Effect of Telling Lies on Belief in the Truth
Published 2017-11-01Subjects: “…lying…”
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Integrable triples in semisimple Lie algebras
Published 2021“…Abstract We classify all integrable triples in simple Lie algebras, up to equivalence. The importance of this problem stems from the fact that for each such equivalence class one can construct the corresponding integrable hierarchy of bi-Hamiltonian PDE. …”
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217
On Dynkin gradings in simple Lie algebras
Published 2021“…In this paper we study Dynkin gradings on simple Lie algebras arising from nilpotent elements. Specifically, we investigate Abelian subalgebras which are degree 1 homogeneous with respect to these gradings.…”
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Cyclic elements in semisimple lie algebras
Published 2015“…We develop a theory of cyclic elements in semisimple Lie algebras. This notion was introduced by Kostant, who associated a cyclic element with the principal nilpotent and proved that it is regular semisimple. …”
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