Holographic Dual to Conical Defects: I. Moving Massive Particle
arXiv:1512.03362 · doi:10.1134/S0040577916070060
Abstract
We study correlation functions of scalar operators on the boundary of the space deformed by moving massive particles in the context of the AdS/CFT duality. To calculate two-point correlation functions we use the geodesic approximation and the renormalized image method. We compare results of the renormalized image method with direct calculations using tracing of winding geodesics around the cone singularities, and show on examples that they are equivalent. We demonstrate that in the geodesic approximation the correlators exhibit a zone structure. This structure substantially depends on the mass and velocity of the particle.
Latex, 40 pages, 24 figures, comments added, some figures improved, refs added
References in corpus (7)
- Building an AdS/CFT superconductor
- Entanglement and correlation functions following a local quench: a conformal field theory approach
- Quantum critical transport, duality, and M-theory
- Entwinement and the emergence of spacetime
- A conical deficit in the AdS4/CFT3 correspondence
- AdS/CFT prescription for angle-deficit space and winding geodesics
- Holographic Dual to Conical Defects: II. Colliding Ultrarelativistic Particles
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- Holographic Dual to Conical Defects III: Improved Image Method
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