Results 101 to 110 of about 429 (123)
Spectral Networks and Stability Conditions for Fukaya Categories with Coefficients. [PDF]
Haiden F, Katzarkov L, Simpson C.
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The Inverse of Exact Renormalization Group Flows as Statistical Inference. [PDF]
Berman DS, Klinger MS.
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Spin-Bounded Correlations: Rotation Boxes Within and Beyond Quantum Theory. [PDF]
Aloy A+4 more
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Cohomologies of Lie Algebras of Vector Fields with Coefficients in Adjoint Representations
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Cohomology of graded lie algebras of maximal class with coefficients in the adjoint representation [PDF]
We compute explicitly the adjoint cohomology of two ℕ-graded Lie algebras of maximal class (infinite-dimensional filiform Lie algebras) m0 and m2. It is known that up to an isomorphism there are only three ℕ-graded Lie algebras of maximal class. The third algebra from this list is the “positive” part L1 of the Witt (or Virasoro) algebra, and its ...
Д. В. Миллионщиков
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The adjoint representation of fuzzy Lie algebras
The commutator of a Lie algebra L is extended by Zadeh's extension principle to a product of fuzzy subsets. A fuzzy subspace generated by the product of two fuzzy ideals is also a fuzzy ideal. This notion of product of fuzzy ideals is used to define the descending central series of a fuzzy ideal.
Samy el Badawy Yehia
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Lie algebras with an algebraic adjoint representation revisited
A well-known theorem due to E. Zelmanov proves that PI-Lie algebras with an algebraic adjoint representation over a field of characteristic zero are locally finite-dimensional. In particular, a Lie algebra (over a field of characteristic zero) whose adjoint representation is algebraic of bounded degree is locally finite-dimensional. In this paper it is
Artem Yu. Golubkov+1 more
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LIE ALGEBRAS WITH AN ALGEBRAIC ADJOINT REPRESENTATION
In this paper it is proved that a Lie algebra over a field of characteristic 0 with an algebraic adjoint representation is locally finite dimensional, provided the algebra satisfies a polynomial identity. In particular, a Lie algebra (over a field of characteristic 0) whose adjoint representation is algebraic of bounded degree is locally finite ...
E. I. Zel'manov
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A matrix Bernoulli equation in the adjoint matrix representation of simple three-dimensional Lie algebras [PDF]
In this paper we give sufficient conditions for solvability by quadratures of a matrix Bernoulli equation whose parameters are defined in the adjointmatrix representation of simple threedimensional Lie algebras over a field of real numbers.
В. П. Деревенский
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