The Dual of a Tidal Force in the D1D5 CFT
arXiv:2108.00068 · doi:10.1007/JHEP07(2023)149
Abstract
It was demonstrated that a string probe falling radially within a superstratum geometry would experience tidal forces. These tidal forces were shown to excite the string by converting its kinetic energy into stringy excitations. Using the AdS/CFT correspondence we seek to understand this behavior from the perspective of the dual D1D5 CFT. To study this process we turn on an interaction of the theory which is described by a deformation operator. We start with an initial state which is dual to a graviton probe moving within the superstratum geometry. We then use two deformation operators to compute transition amplitudes between this state and a final state that corresponds to stringy excitations. We show that this amplitude grows as with being the amount of time for which the deformation operators are turned on. We argue that this process in the CFT is suggestive of the tidal effects experienced by the probe propagating within the dual superstratum geometry.
arXiv comment21 pages, 4 figures
References in corpus (62)
- Gauge Theory Correlators from Non-Critical String Theory
- Microscopic Origin of the Bekenstein-Hawking Entropy
- The fuzzball proposal for black holes: an elementary review
- D-brane Approach to Black Hole Quantum Mechanics
- The D1/D5 System And Singular CFT
- AdS/CFT duality and the black hole information paradox
- Black Hole Greybody Factors and D-Brane Spectroscopy
- Microscopic Formulation of Black Holes in String Theory
- Comparing decay rates for black holes and D-branes
- Six-Dimensional Supergravity on S^3 X AdS_3 and 2d Conformal Field Theory
- The Worldsheet Dual of the Symmetric Product CFT
- Correlation functions for M^N/S_N orbifolds
- Metric of the multiply wound rotating string
- Three-point functions for M^N/S^N orbifolds with N=4 supersymmetry
- Deriving the Correspondence
- Smooth horizonless geometries deep inside the black-hole regime
- Habemus Superstratum! A constructive proof of the existence of superstrata
- Fuzzballs with internal excitations
- U(1) Charges and Moduli in the D1-D5 System
- Diagrams for Symmetric Product Orbifolds
- Instanton Strings and HyperKaehler Geometry
- Gravity from CFT on CFT: Symmetries and Interactions
- Holographic anatomy of fuzzballs
- Asymptotically-flat supergravity solutions deep inside the black-hole regime
- Proving the PP-Wave/CFT_2 Duality
- Momentum Fractionation on Superstrata
- A Spin Chain for the Symmetric Product CFT_2
- Four graviton scattering amplitude from supersymmetric orbifold sigma model
- Virasoro amplitude from the orbifold sigma model
- Excitations of D-strings, Entropy and Duality
- Extremal Correlators and Hurwitz Numbers in Symmetric Product Orbifolds
- Deforming the D1D5 CFT away from the orbifold point
- PP-Wave / CFT_2 Duality
- Free field world-sheet correlators for
- Matching of correlators in AdS_3/CFT_2
- Supercharging Superstrata
- Excitations in the deformed D1D5 CFT
- Superstratum Symbiosis
- Correlators of the symmetric product orbifold
- Effect of the deformation operator in the D1D5 CFT
- D1/D5 Moduli in SCFT and Gauge Theory, and Hawking Radiation
- Fuzzballs and Observations
- Superstrata
- Effect of the twist operator in the D1D5 CFT
- AdS Holography at Dimension Two
- Bogoliubov coefficients for the twist operator in the D1D5 CFT
- Early Scrambling and Capped BTZ Geometries
- Tidal Stresses and Energy Gaps in Microstate Geometries
- The Harder They Fall, the Bigger They Become: Tidal Trapping of Strings by Microstate Geometries
- Supercharged AdS Holography
- Analyzing the squeezed state generated by a twist deformation
- Operator mixing in deformed D1D5 CFT and the OPE on the cover
- Full action of two deformation operators in the D1D5 CFT
- The OPE of bare twist operators in bosonic orbifold CFTs at large
- Tidal stretching of gravitons into classical strings: application to jet quenching with AdS/CFT
- Slow scrambling in extremal BTZ and microstate geometries
- Delaying the Inevitable: Tidal Disruption in Microstate Geometries
- One-Loop Transition Amplitudes in the D1D5 CFT
- Toroidal Tidal Effects in Microstate Geometries
- Component twist method for higher twists in D1D5 CFT
- Thermalization in the D1D5 CFT
- Tidal excitation as mixing in thermal CFT