The structure of lie groups / by 364437 Hochschild, Gerhard Paul

Subjects: “…Lie algebras…”

Lie algebras and lie groups : 1964 lectures given at Harvard university / by 364846 Serre, Jean-Pierre

Subjects: “…Lie algebras…”

Degenerations of low-dimensional complex Liebniz algebras by Mohamed, Nurul Shazwani

Subjects: “…Lie algebras…”
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The Variety of 7-Dimensional 2-Step Nilpotent Lie Algebras by María Alejandra Alvarez

Subjects: “…nilpotent Lie algebras…”
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Representations of semisimple lie algebras in the BGG category O / by 364558 Humphreys, James E.

Subjects: “…Representations of Lie algebras…”

Fuzzy Hom–Lie Ideals of Hom–Lie Algebras by Shadi Shaqaqha

Subjects: “…Hom–Lie algebras…”
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Generalisation of affine Lie algebras on compact real manifolds by Rutwig Campoamor-Stursberg, Marc de Montigny, Michel Rausch de Traubenberg

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Rate-Invariant Modeling in Lie Algebra for Activity Recognition by Malek Boujebli, Hassen Drira, Makram Mestiri, Imed Riadh Farah

“…The classification is performed based on a rate-invariant comparison of the resulting trajectories mapped to a vector space, the Lie algebra. Experimental results on three action and activity datasets show that the proposed method outperforms various state-of-the-art human activity recognition approaches.…”
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On Free Pseudo-Product Fundamental Graded Lie Algebras by Tomoaki Yatsui

Subjects: “…fundamental graded Lie algebra…”
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Nilpotent Lie algebras of derivations with the center of small corank by Y.Y. Chapovskyi, L.Z. Mashchenko, A.P. Petravchuk

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Deformations of the three-dimensional Lie algebra sl(2) by A.A. Ibrayeva, Sh.Sh. Ibraev, B.E. Turbayev

Subjects: “…Lie algebra…”
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Annihilator varieties of distinguished modules of reductive Lie algebras by Dmitry Gourevitch, Eitan Sayag, Ido Karshon

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Quantum Probability, Renormalization and Infinite-Dimensional *-Lie Algebras by Luigi Accardi, Andreas Boukas

Subjects: “…infinite dimensional Lie algebra…”
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Irreducible representations of simple Lie algebras by differential operators by A. Morozov, M. Reva, N. Tselousov, Y. Zenkevich

“…Abstract We describe a systematic method to construct arbitrary highest-weight modules, including arbitrary finite-dimensional representations, for any finite dimensional simple Lie algebra $${\mathfrak {g}}$$ g . The Lie algebra generators are represented as first order differential operators in $$\frac{1}{2} \left( \dim {\mathfrak {g}} - \text {rank} \, {\mathfrak {g}}\right) $$ 1 2 dim g - rank g variables. …”
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An algorithm for analysis of the structure of finitely presented Lie algebras by Vladimir P. Gerdt, Vladimir V. Kornyak

“…We consider the following problem: what is the most general Lie algebra satisfying a given set of Lie polynomial equations? …”
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On free Lie algebras and particles in electro-magnetic fields by Joaquim Gomis, Axel Kleinschmidt

“…We point out a relation of this construction to free Lie algebras that gives a unified description of all possible kinematic extensions, leading to a symmetry algebra that we call Maxwell∞. …”
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An elementary approach to the model structure on DG-Lie algebras by Emma Lepri

Subjects: “…dg-lie algebras…”
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On Brane Solutions with Intersection Rules Related to Lie Algebras by Vladimir D. Ivashchuk

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Twisted Rota-Baxter operators on Hom-Lie algebras by Senrong Xu, Wei Wang, Jia Zhao

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Exponential Formulas and Lie Algebra Type Star Products by Dragutin Svrtan, Zoran Škoda, Stjepan Meljanac, Stjepan Meljanac, Zoran Škoda, Dragutin Svrtan

“…We elaborate an example for a Lie algebra $su(2)$, related to a quantum gravity application from the literature.…”
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