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Boundary Description of Microstates of the Two-Dimensional Black Hole
High Energy Physics - Theory · Submitted 20 Oct 2022
abstract compiled · 2026-09-23 · no language-model review
The authors' main claim The dominant contribution to the partition function in the double scaling limit is a novel bound state that can be considered an explicit dual of the black hole microstates.
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The abstract, sentence by sentence
We identify the microstates of the non supersymmetric, asymptotically flat 2d black hole in the dual c=1 matrix quantum mechanics (MQM). We calculate the partition function of the theory using Hamiltonian methods and reproduce one of two conflicting results found by Kazakov and Tseytlin. We find the entropy by counting states and the energy by solving the Schrodinger equation. The dominant contribution to the partition function in the double scaling limit is a novel bound state that can be considered an explicit dual of the black hole microstates. This bound state is long lived and evaporates slowly, exactly like a black hole in asymptotically flat space.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | We identify the microstates of the non supersymmetric, asymptotically flat 2d black hole in the dual c=1 matrix quantum mechanics (MQM). | contribution 0.89 | 0.94 | 0.30 | asserted 1.00 |
| s1 | We calculate the partition function of the theory using Hamiltonian methods and reproduce one of two conflicting results found by Kazakov and Tseytlin. | result 0.41 | 0.95 | 0.11 | asserted 1.00 |
| s2 | We find the entropy by counting states and the energy by solving the Schrodinger equation. | method 0.98 | 0.96 | 0.07 | asserted 1.00 |
| s3 | The dominant contribution to the partition function in the double scaling limit is a novel bound state that can be considered an explicit dual of the black hole microstates. | result 0.93 | 0.91 | 0.65 | asserted 0.96 |
| s4 | This bound state is long lived and evaporates slowly, exactly like a black hole in asymptotically flat space. | interpretation 0.84 | 0.75 | 0.24 | asserted 1.00 |
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The paper
Original abstract
We identify the microstates of the non supersymmetric, asymptotically flat 2d black hole in the dual c=1 matrix quantum mechanics (MQM). We calculate the partition function of the theory using Hamiltonian methods and reproduce one of two conflicting results found by Kazakov and Tseytlin. We find the entropy by counting states and the energy by solving the Schrodinger equation. The dominant contribution to the partition function in the double scaling limit is a novel bound state that can be considered an explicit dual of the black hole microstates. This bound state is long lived and evaporates slowly, exactly like a black hole in asymptotically flat space.
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References
How the literature uses it
8 arXiv papers cite this in 8 sentences
Papers citing it · 2 sentences without a confident label
Compares with it 1 paper
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One of us (A.A.) was involved in a collaboration that identified the boundary microstates of this two-dimensional black hole in the dual matrix quantum mechanics and reproduced one of the two expressions for the free energy found in [ref] , at leading order in large $N$ [ref] .
Off-Shell Strings II: Black Hole Entropy · Other Backgrounds · 0.80
Cites it as background 5 papers
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See also related construction [ref] [ The shapes of Young tableaux have been considered in e.g. [ref] and their related references.].
Interior analysis, stretched technique and bubbling geometries · Relation to superstar and general aspects · 0.83
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See [ref] for a more group theoretic discussion of this point.
Emergent Area Laws from Entangled Matrices · Low rank representations · 0.80
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Long strings and their conjectured relation to a (Lorentzian) two-dimensional black hole were revisited in [ref] , as well as recent developments in the adjoint sector of the MQM in [ref] .
$c=1$ strings as a matrix integral · Discussion · 0.98
What it cites
Cites as background 1 paper
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The other generalisation of the coloured Motzkin walk appears in [ref] .].
Power law violation of the area law in quantum spin chains · Motzkin Walks · 0.89
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