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A bound on chaos
by
Maldacena, Juan
, Shenker, Stephen H.
, Stanford, Douglas
in
1/N Expansion
/ AdS-CFT Correspondence
/ Black Holes
/ Chaos theory
/ Classical and Quantum Gravitation
/ CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS
/ Commutators
/ Correlation
/ Degrees of freedom
/ Elementary Particles
/ Functions (mathematics)
/ High energy physics
/ Lyapunov exponents
/ Mathematical analysis
/ Operators (mathematics)
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Quantum theory
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ String Theory
2016
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A bound on chaos
by
Maldacena, Juan
, Shenker, Stephen H.
, Stanford, Douglas
in
1/N Expansion
/ AdS-CFT Correspondence
/ Black Holes
/ Chaos theory
/ Classical and Quantum Gravitation
/ CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS
/ Commutators
/ Correlation
/ Degrees of freedom
/ Elementary Particles
/ Functions (mathematics)
/ High energy physics
/ Lyapunov exponents
/ Mathematical analysis
/ Operators (mathematics)
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Quantum theory
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ String Theory
2016
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Do you wish to request the book?
A bound on chaos
by
Maldacena, Juan
, Shenker, Stephen H.
, Stanford, Douglas
in
1/N Expansion
/ AdS-CFT Correspondence
/ Black Holes
/ Chaos theory
/ Classical and Quantum Gravitation
/ CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS
/ Commutators
/ Correlation
/ Degrees of freedom
/ Elementary Particles
/ Functions (mathematics)
/ High energy physics
/ Lyapunov exponents
/ Mathematical analysis
/ Operators (mathematics)
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Quantum theory
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ String Theory
2016
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Journal Article
A bound on chaos
2016
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Overview
A
bstract
We conjecture a sharp bound on the rate of growth of chaos in thermal quantum systems with a large number of degrees of freedom. Chaos can be diagnosed using an out-of-time-order correlation function closely related to the commutator of operators separated in time. We conjecture that the influence of chaos on this correlator can develop no faster than exponentially, with Lyapunov exponent λ
L
≤ 2π
k
B
T/
ℏ. We give a precise mathematical argument, based on plausible physical assumptions, establishing this conjecture.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V,Springer Berlin
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