High Energy Physics - Theory · arXiv:2001.06946 v1 · submitted 20 Jan 2020
Chaotic D1-D5 Black Hole Dynamics through Networks
The paper says
“By Sekino and Susskind, this means that dynamics of the D1-D5 black hole microstates are not only chaotic, but also the fastest scrambler in nature.”
from the abstract · picked out as the main claim by a classifier
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Abstract
This work studies dynamics controlling the transition between different microstates of two charge D1-D5 black holes by network methods, in which microstates of the system are defined as network nodes, while transitions between them are defined as edges. It is found that the eigenspectrum of this network's Laplacian matrix, which is identified with Hamiltonians of the microstate system, has completely the same Nearest-Neighbor Spacing Distribution as that of general Gaussian Orthogonal Ensemble of Random Matrices. According to the BGS, i.e. Bohigas, Giannoni and Schmit conjecture, this forms evidence for chaotic features of the D1-D5 microstate dynamics. This evidence is further strengthened by observations that inverse of the first/minimal nonzero eigenvalue of the Laplacian matrix is proportional to logarithms of the microstate number of the system. By Sekino and Susskind, this means that dynamics of the D1-D5 black hole microstates are not only chaotic, but also the fastest scrambler in nature.
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abstract compiled · 2026-09-23 · no language-model review
How the main claim is stated: asserted 0.99
What the abstract itself states, as probabilities: claims first 0.04 · states limitation 0.04 · human participants 0.01 · controlled comparison 0.12 · randomized assignment 0.01 · states quantitative result 0.71 · compares with prior results 0.51 · mentions code or data availability 0.02
The abstract, sentence by sentence
This table labels the abstract only (arXiv listing abstract v1). The number is the probability the classifier gave the label.
| Sentence | Role | The authors' own work | States the main conclusion | Strength |
|---|---|---|---|---|
| This work studies dynamics controlling the transition between different microstates of two charge D1-D5 black holes by network methods, in which microstates of the system are defined as network nodes, while transitions between them are defined as edges. | contribution 0.66 | 0.85 | 0.04 | asserted 0.95 |
| It is found that the eigenspectrum of this network's Laplacian matrix, which is identified with Hamiltonians of the microstate system, has completely the same Nearest-Neighbor Spacing Distribution as that of general Gaussian Orthogonal Ensemble of Random Matrices. | result 1.00 | 0.92 | 0.18 | asserted 1.00 |
| According to the BGS, i.e. Bohigas, Giannoni and Schmit conjecture, this forms evidence for chaotic features of the D1-D5 microstate dynamics. | interpretation 1.00 | 0.36 | 0.29 | asserted 0.59 |
| This evidence is further strengthened by observations that inverse of the first/minimal nonzero eigenvalue of the Laplacian matrix is proportional to logarithms of the microstate number of the system. | result 0.98 | 0.85 | 0.09 | asserted 0.99 |
| By Sekino and Susskind, this means that dynamics of the D1-D5 black hole microstates are not only chaotic, but also the fastest scrambler in nature. | interpretation 0.99 | 0.18 | 0.62 | asserted 0.99 |
What kind of paper the classifier reports this is: theoretical result 0.66 · evidence from simulation or computation 0.67
What was examined, and what was not
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- arXiv listing abstract v1
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- figures and tables
- references and citing sentences
- relations to other papers
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- P abstract
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- S sections
- T body sentences
- C citations
- R cross-paper relations
How the labels were made
Compiled by classifier-1.13.0 via TypeSafe API, question bank abstract-p1-20260923, 2026-09-23: 1 request, 4,481 input tokens.
Every quoted sentence on this record is the authors'. Every label is from Pith's closed vocabulary, with the probability shown beside it. This record as JSON
How the literature uses it
1 arXiv paper cite this in 1 sentence
What it cites · 34 sentences without a confident label
Compares with 4 papers
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Obviously, our results forms direct bulk space evidences for chaotic features of the black hole dynamics, while other works [ref] accomplish this goal almost exclusively from the dual gauge theory side.
Comments on the Sachdev-Ye-Kitaev model · Introduction · 0.97
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Obviously, our results forms direct bulk space evidences for chaotic features of the black hole dynamics, while other works [ref] accomplish this goal almost exclusively from the dual gauge theory side.
Black Holes and Random Matrices · Introduction · 0.97
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Obviously, our results forms direct bulk space evidences for chaotic features of the black hole dynamics, while other works [ref] accomplish this goal almost exclusively from the dual gauge theory side.
Echoes of chaos from string theory black holes · Introduction · 0.97
Cites as support 1 paper
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Obvioustly, our results forms strong support for the fast scrambler conjecture of reference [ref] .
Fast Scramblers · Introduction · 0.98
Cites as background 18 papers
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Many important progresses on this direction have been achieved in string theory and Anti deSitter space/Conformal Field Theory [ref] correspondences, AdS/CFT hereafter, loop quantum gravity [ref] , as well as other approaches such as the semiclassic idea of [ref] .
Black Holes, Black Rings and their Microstates · Introduction · 1.00
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Many important progresses on this direction have been achieved in string theory and Anti deSitter space/Conformal Field Theory [ref] correspondences, AdS/CFT hereafter, loop quantum gravity [ref] , as well as other approaches such as the semiclassic idea of [ref] .
Resolving the Schwarzschild singularity in both classic and quantum gravity · Introduction · 1.00
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Many important progresses on this direction have been achieved in string theory and Anti deSitter space/Conformal Field Theory [ref] correspondences, AdS/CFT hereafter, loop quantum gravity [ref] , as well as other approaches such as the semiclassic idea of [ref] .
The Large N Limit of Superconformal Field Theories and Supergravity · Introduction · 1.00
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