Bekenstein bound

E26864

The Bekenstein bound is a theoretical limit in physics on the maximum amount of information or entropy that can be contained within a finite region of space with a given amount of energy.

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Bekenstein bound canonical 2

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Statements (47)

Predicate Object
instanceOf concept in theoretical physics
physical law
theoretical limit
appliesTo finite region of space
systems with finite energy
associatedWith black hole thermodynamics
generalized second law of thermodynamics
AdS/CFT correspondence
surface form: holographic principle
category information-theoretic bound
physical law about entropy
constrains information capacity of physical systems
possible states of physical systems
defines upper limit on entropy in a finite region of space
upper limit on information in a finite region of space
field black hole physics
information theory
physics
quantum gravity
thermodynamics
hasConsequence limits computational capacity of bounded systems
no arbitrarily large entropy in finite region with finite energy
hasMathematicalForm S ≤ 2πkRE/ħc
implies entropy is bounded by area and energy scales
limit on information storage density
maximum information content for given energy and size
motivated development of holographic ideas in quantum gravity
namedAfter Jacob Bekenstein
proposedBy Jacob Bekenstein
proposedInContextOf black hole entropy
relatedTo Bekenstein–Hawking entropy
black hole event horizon area
relatesQuantity energy
entropy
information
size of region
relatesVariable Boltzmann constant
surface form: Boltzmann constant k

energy E
entropy S
radius R
reduced Planck constant
surface form: reduced Planck constant ħ

speed of light c
status widely accepted in theoretical physics
supportsTheory holographic principle
usesConstant Boltzmann constant
Newtonian gravitational constant G
surface form: Newtonian gravitational constant

reduced Planck constant
speed of light

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Referenced by (2)

Full triples — surface form annotated when it differs from this entity's canonical label.

Bekenstein–Hawking entropy relatesTo Bekenstein bound
Jacob Bekenstein notableFor Bekenstein bound