Results 11 to 20 of about 9,131 (83)
Three-dimensional black holes and descendants
We determine the most general three-dimensional vacuum spacetime with a negative cosmological constant containing a non-singular Killing horizon. We show that the general solution with a spatially compact horizon possesses a second commuting Killing ...
Carmen Li, James Lucietti
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We prove new theorems related to the construction of the shallow water bi-Hamiltonian systems associated to the semi-direct product of Virasoro and affine Kac–Moody Lie algebras.
Zuevsky A.
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Supersymmetric SYK model with global symmetry
In this paper, we introduce an N=1 $$ \mathcal{N}=1 $$ supersymmetric SYK model with SO(q) global symmetry. We study the large N expansion of the bi-local collective action of our model.
Prithvi Narayan, Junggi Yoon
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q-Virasoro algebra and its relation to the q-deformed KdV system
Abstract In the same way as the Virasoro algebra is related to the Korteweg-de Vries (KdV) integrable system we have obtained the q-deformed KdV equation corresponding to the q-deformed Virasoro algebra. This equation appears to be a lattice system which is a specific discretization of KdV and a deformation of conformal field theory.
M. Chaichian +2 more
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Primary fields of the $q$-deformed Virasoro algebra are constructed. Commutation relations among the primary fields are studied. Adjoint actions of the deformed Virasoro current on the primary fields are represented by the shift operator $ _ f(x)=f( x)$.
Awata, Hidetoshi +4 more
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The Virasoro Algebra and Some Exceptional Lie and Finite Groups [PDF]
We describe a number of relationships between properties of the vacuum Verma module of a Virasoro algebra and the automorphism group of certain vertex operator algebras.
Tuite, Michael P.
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Associative-algebraic approach to logarithmic conformal field theories [PDF]
We set up a strategy for studying large families of logarithmic conformal field theories by using the enlarged symmetries and non--semi-simple associative algebras appearing in their lattice regularizations (as discussed in a companion paper).
Anderson +55 more
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Coupling of two conformal field theories and Nakajima-Yoshioka blow-up equations [PDF]
We study the conformal vertex algebras which naturally arise in relation to the Nakajima-Yoshioka blow-up equations.Comment: 23 pages v2.
Bershtein, M., Feigin, B., Litvinov, A.
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Singular dimensions of the N=2 superconformal algebras. I [PDF]
Verma modules of superconfomal algebras can have singular vector spaces with dimensions greater than 1. Following a method developed for the Virasoro algebra by Kent, we introduce the concept of adapted orderings on superconformal algebras.
Doerrzapf, Matthias +1 more
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Elliptic algebra, Frenkel-Kac construction and root of unity limit
We argue that the level-$1$ elliptic algebra $U_{q,p}(\widehat{\mathfrak{g}})$ is a dynamical symmetry realized as a part of 2d/5d correspondence where the Drinfeld currents are the screening currents to the $q$-Virasoro/W block in the 2d side.
Itoyama, Hiroshi +2 more
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