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On AdS4 deformations of celestial symmetries

Roland Bittleston, Giuseppe Bogna, Simon Heuveline, Adam Kmec, Lionel Mason, David B. Skinner

2024Journal of High Energy Physics17 citationsDOIOpen Access PDF

Abstract

A bstract Celestial holography has led to the discovery of new symmetry algebras arising from the study of collinear limits of perturbative gravity amplitudes in flat space. We explain from the twistor perspective how a non-vanishing cosmological constant Λ naturally modifies the celestial chiral algebra. The cosmological constant deforms the Poisson bracket on twistor space, so the corresponding deformed algebra of Hamiltonians under the new bracket is automatically consistent. This algebra is equivalent to that recently found by Taylor and Zhu. We find a number of variations of the deformed algebra. We give the Noether charges arising from the expression of this algebra as a symmetry of the twistor action for self-dual gravity with cosmological constant.

Topics & Concepts

PhysicsTwistor spaceTwistor theoryMathematical physicsPoisson bracketCosmological constantSymmetry (geometry)Homogeneous spaceTheoretical physicsQuantum mechanicsGeometryLie algebraMathematicsBlack Holes and Theoretical PhysicsCosmology and Gravitation TheoriesNoncommutative and Quantum Gravity Theories
On AdS4 deformations of celestial symmetries | Litcius