Douglas Stanford

Q: What Schools Are Affiliated With Douglas Stanford

Douglas Stanford is affiliated with the following schools: Stanford University, University of Cambridge

Douglas Stanford's AcademicInfluence.com Rankings

Douglas Stanford

Physics

#1702

World Rank

#2592

Historical Rank

Particle Physics

#322

World Rank

#339

Historical Rank

physics Degrees

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Physics

Why Is Douglas Stanford Influential?

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According to Wikipedia, Douglas Stanford is an American theoretical physicist. He is an associate professor of physics at Stanford Institute for Theoretical Physics of Stanford University. His research interests include quantum gravity, quantum field theory and string theory. Stanford was awarded the 2018 New Horizons in Physics Prize by Fundamental Physics Prize Foundation for his work on improving the understanding of quantum mechanics of black holes via chaos theory.

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Douglas Stanford's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

A bound on chaos (2015) (1768)
Remarks on the Sachdev-Ye-Kitaev model (2016) (1457)
Black holes and the butterfly effect (2013) (1259)
Conformal symmetry and its breaking in two dimensional Nearly Anti-de-Sitter space (2016) (971)
Complexity and Shock Wave Geometries (2014) (646)
Black holes and random matrices (2016) (626)
Localized shocks (2014) (560)
Stringy effects in scrambling (2014) (536)
An apologia for firewalls (2013) (491)
JT gravity as a matrix integral (2019) (458)
Replica wormholes and the black hole interior (2019) (438)
Multiple shocks (2013) (429)
Local criticality, diffusion and chaos in generalized Sachdev-Ye-Kitaev models (2016) (397)
Diving into traversable wormholes (2017) (355)
Towards the fast scrambling conjecture (2011) (347)
Fermionic localization of the schwarzian theory (2017) (326)
Diagnosing Chaos Using Four-Point Functions in Two-Dimensional Conformal Field Theory. (2015) (274)
Two-dimensional conformal field theory and the butterfly effect (2014) (264)
A semiclassical ramp in SYK and in gravity (2018) (231)
A spacetime derivation of the Lorentzian OPE inversion formula (2017) (214)
JT gravity and the ensembles of random matrix theory (2019) (205)
More on supersymmetric and 2d analogs of the SYK model (2017) (204)
Operator Dictionaries and Wave Functions in AdS/CFT and dS/CFT (2011) (186)
Replica wormholes and the black hole interior (2022) (165)
Operator growth in the SYK model (2018) (162)
On entanglement spreading in chaotic systems (2016) (153)
Many-body chaos at weak coupling (2015) (140)
Tree-like structure of eternal inflation: A solvable model (2012) (83)
More quantum noise from wormholes (2020) (66)
Many-Body Chaos in the Sachdev-Ye-Kitaev Model. (2020) (52)
Snowmass White Paper: Quantum Aspects of Black Holes and the Emergence of Spacetime (2022) (38)
Finite-cutoff JT gravity and self-avoiding loops (2020) (38)
Matrix ensembles with global symmetries and ’t Hooft anomalies from 2d gauge theory (2019) (37)
Wormholes without averaging (2021) (36)
Black holes and the buttery eect (2014) (34)
Measurements without Probabilities in the Final State Proposal (2013) (24)
Subleading Weingartens (2021) (22)
Erratum to: Black holes and random matrices (2018) (21)
Eternal Symmetree (2011) (21)
Sphere and disk partition functions in Liouville and in matrix integrals (2021) (12)
The Three Faces of a Fixed Point (2012) (10)
On memory in exponentially expanding spaces (2012) (9)
A convergent genus expansion for the plateau (2022) (7)
Local criticality, diffusion and chaos in generalized Sachdev-Ye-Kitaev models (2017) (6)
Black holes and the butterfly effect (2014) (6)
Firewalls from wormholes (2022) (6)
TF1 Snowmass Report: Quantum gravity, string theory, and black holes (2022) (2)
Reply to “Comment on ‘Measurements without probabilities in the final state proposal’” (2018) (1)
On entanglement spreading in chaotic systems (2017) (1)
Numerics of Fast Scrambling in the SYK Model (2018) (1)
A spacetime derivation of the Lorentzian OPE inversion formula (2018) (1)
Erratum to: Black holes and random matrices (2018) (0)
Reconstructing Broadcasts on Trees (2012) (0)
Black holes and random matrices (2017) (0)
Towards the fast scrambling conjecture (2013) (0)
A Mirzakhani recursion for non-orientable surfaces (2023) (0)
Many-body chaos at weak coupling (2016) (0)
Is the Butterfly Effect Real (2019) (0)
Fermionic localization of the schwarzian theory (2017) (0)
Matrix ensembles with global symmetries and ’t Hooft anomalies from 2d gauge theory (2020) (0)
On memory in exponentially expanding spaces (2013) (0)
A bound on chaos (2016) (0)
Multiple shocks (2014) (0)
Stringy effects in scrambling (2015) (0)
Localized shocks (2015) (0)
An apologia for firewalls (2013) (0)
Operator growth in the SYK model (2018) (0)
More on supersymmetric and 2d analogs of the SYK model (2017) (0)
Subleading Weingartens (2022) (0)
SLAC–PUB–95–7055 December 1995 APPLICATION OF ‘OPTIMISED’ PERTURBATION THEORY TO DETERMINATION OF αs(M (1997) (0)

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What Schools Are Affiliated With Douglas Stanford?

Douglas Stanford is affiliated with the following schools: