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Area of Science:

  • Theoretical Physics
  • Quantum Field Theory
  • AdS/CFT Correspondence

Background:

  • The AdS/CFT correspondence is a key framework for understanding quantum field theories (QFTs) and quantum gravity.
  • A fundamental challenge is to identify conditions under which a QFT has a dual gravitational description, particularly involving black holes.

Purpose of the Study:

  • To propose a direct method for demonstrating the existence of dual black hole solutions in the AdS/CFT correspondence.
  • To establish a connection between observable QFT quantities and geometric features of the dual spacetime.

Main Methods:

  • Consider a thermal quantum field theory on a 2D sphere subjected to a time-periodic localized source.
  • Analyze the response function of this QFT.
  • Develop a formula to convert the QFT response function into an image of the dual black hole spacetime, representing the 'view of the sky' from the boundary.

Main Results:

  • A formula is derived that maps the QFT response function to the asymptotic data of a bulk field in the dual black hole spacetime.
  • It is demonstrated that an Einstein ring, a gravitational lensing phenomenon, can be constructed from the response function for a thermal state dual to Schwarzschild-AdS4 spacetime.
  • The Einstein radius is found to be directly determined by the total energy of the dual QFT.

Conclusions:

  • The proposed method provides a direct observational signature for the existence of gravitational duals in AdS/CFT.
  • This work bridges the gap between QFT observables and spacetime geometry, enabling the study of gravitational phenomena in strongly correlated systems.