The Black Hole Information Problem
By J. Polchinski. 2016
176 citations recorded by the source corpus.
The black hole information problem has been a challenge since Hawking’s original 1975 paper. It led to the discovery of AdS/CFT, which gave a partial resolution of the paradox. However, recent developments, in particular the firewall puzzle, show that there is much that we do not understand. I review the black hole, Hawking radiation, and the Page curve, and the classic form of the paradox. I discuss AdS/CFT as a partial resolution. I then discuss black hole complementarity and its limitations, leading to many proposals for different kinds of ‘drama.’ I conclude with some recent ideas.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/84c6ba49b6b31f29438bb685ba47eda7988a881c
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In Astronomy and Astrophysics
- D. Stanford
- S. Shenker
- Phil Saad
- Stefano Liberati
- L. Susskind
- Matt Visser
- J. Maldacena
- R. Carballo-Rubio
In Nuclear and High Energy Physics
- D. Stanford
- Phil Saad
- S. Shenker
- J. Maldacena
- L. Susskind
- Matt Visser
- Stefano Liberati
- Jordan S. Cotler
In Statistical and Nonlinear Physics
- Phil Saad
- D. Stanford
- S. Shenker
- Stefano Liberati
- Matt Visser
- R. Carballo-Rubio
- F. Filippo
- Jordan S. Cotler
Citations in the corpus
- A semiclassical ramp in SYK and in gravity (2018, background): “For systems (1)For a review as of 2016 see [1].”
- Phenomenological aspects of black holes beyond general relativity (2018, background): “[5] Joseph Polchinski, “The Black Hole Information Problem,” in Proceedings, Theoretical Advanced Study Institute in Elementary Particle Physics: New Frontiers in Fields and Strings (TASI 2015): Boulder, CO, USA, June 1-26, 2015 (2017) pp.”
- Quantum extremal islands made easy. Part II. Black holes on the brane (2020, unknown): “, as suggested by the AdS/CFT correspondence [6, 7].”
- Quantum extremal islands made easy. Part I. Entanglement on the brane (2020, unknown): “, [12, 13].”