Results 101 to 110 of about 544 (197)
The Carrollian limit of ModMax electrodynamics
Journal of High Energy PhysicsWe consider the Carrollian limit of ModMax electrodynamics, namely the limit of vanishing speed of light, for the most general, four-dimensional, duality and conformal invariant electromagnetism.
Francisco Correa +2 more
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Free Field Realisation of the Chiral Universal Centraliser. [PDF]
Ann Henri Poincare, 2023 Beem C, Nair S.
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On different approaches to IRF lattice models. Part II
Journal of High Energy PhysicsThis paper represents a continuation of our previous work, where the Boltzmann weights (BWs) for several Interaction-Round-the Face (IRF) lattice models were computed using their relation to rational conformal field theories.
Vladimir Belavin +3 more
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Lie Super-bialgebra Structures on the Centerless Twisted N=2 Super-conformal Algebra [PDF]
, 2011 Huanxia Fa, Junbo Li, B. Xin
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Cohomology and derivations of BiHom-Lie conformal algebras
, 2018 21. arXiv admin note: text overlap with arXiv:1807.03638; text overlap with arXiv:1607.00713, arXiv:1612.02878 by other ...
Guo, Shuangjian +2 more
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Journal of High Energy PhysicsWe give an interpretation of holography in the form of the AdS/CFT correspondence in terms of homotopy algebras. A field theory such as a bulk gravity theory can be viewed as a homotopy Lie or L ∞ algebra. We extend this dictionary to theories defined on
Christoph Chiaffrino +2 more
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Invariant Cones in Lie Algebras and Positive Energy Representations and Contractions of Conformal Algebras [PDF]
, 2013 Patrick Moylan
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Generalized Conformal Representations of Orthogonal Lie Algebras
, 2011 The conformal transformations with respect to the metric defining $o(n,\mbb{C})$ give rise to a nonhomogeneous polynomial representation of $o(n+2,\mbb{C})$. Using Shen's technique of mixed product, we generalize the above representation to a non-homogenous representation of $o(n+2,\mbb{C})$ on the tensor space of any finite-dimensional irreducible $o ...
Xu, Xiaoping, Zhao, Yufeng
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Lie Symmetries of the Wave Equation on the Sphere Using Geometry
DynamicsA semilinear quadratic equation of the form Aij(x)uij=Bi(x,u)ui+F(x,u) defines a metric Aij; therefore, it is possible to relate the Lie point symmetries of the equation with the symmetries of this metric. The Lie symmetry conditions break into two sets:
Michael Tsamparlis +1 more
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