Results 41 to 50 of about 1,758 (75)
Integrable and Chaotic Systems Associated with Fractal Groups. [PDF]
Entropy (Basel), 2021 Grigorchuk R, Samarakoon S.
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Ad-nilpotent elements in algebras and superalgebras
In this thesis we will deal with ad-nilpotent elements in associative algebras and superalgebras with involution and superinvolution, and ad-nilpotent elements in Lie superalgebras.
Guillermo Vera de Salas
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Twistor theory at fifty: from contour integrals to twistor strings. [PDF]
Proc Math Phys Eng Sci, 2017 Atiyah M, Dunajski M, Mason LJ.
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Spacelike Singularities and Hidden Symmetries of Gravity. [PDF]
Living Rev Relativ, 2008 Henneaux M, Persson D, Spindel P.
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Lie identities on enveloping algebras of restricted Lie superalgebras
, 2013 Hamid Usefi
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The restricted simple Lie algebras are of classical or Cartan type. [PDF]
Proc Natl Acad Sci U S A, 1984 Block RE, Wilson RL.
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Solvable Extensions of Nilpotent Complex Lie Algebras of Type 2n,1,1
, 2018 C. Bartolone, A. Di Bartolo, G. Falcone
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Чебышевский сборник, 2019
In paper proves an analogue of the theorem of F. Kubo [1] for almost locally solvable Lie algebras with zero Jacobson radical. The first section aims to clarify some aspects of the homological description of the Jacobson radical.
O. A. Pikhtilkova +2 more
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In paper proves an analogue of the theorem of F. Kubo [1] for almost locally solvable Lie algebras with zero Jacobson radical. The first section aims to clarify some aspects of the homological description of the Jacobson radical.
O. A. Pikhtilkova +2 more
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Geometric nilpotent Lie algebras and zero-dimensional simple complete intersection singularities
Forum mathematicum, 2022The Levi theorem tells us that every finite-dimensional Lie algebra is the semi-direct product of a semi-simple Lie algebra and a solvable Lie algebra. Brieskorn gave the connection between simple Lie algebras and simple singularities.
N. Hussain, S. Yau, Huai-Qing Zuo
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Radicals of lie-solvable novikov algebras
International journal of algebra and computationWe show that, for a Lie-solvable Novikov algebra, the Baer radical is precisely the set of all right nilpotent elements, whereas the Andrunakievich radical is the largest left quasiregular ideal.
A. Panasenko
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