phenomenon

photon entanglement

Entanglement between photons enables quantum communication and imaging through various media.
43 related articles · 3 formulas

Description

Photon entanglement is a quantum phenomenon where two or more photons share a single quantum state, such that measuring one instantly determines the properties of the other, regardless of the distance separating them. This non-local correlation is a cornerstone of quantum mechanics and underpins technologies like quantum cryptography, quantum teleportation, and quantum imaging. In practical terms, entangled photons act as carriers of quantum information, enabling secure communication channels that are fundamentally immune to eavesdropping.

History

The concept of entanglement was formalized by Einstein, Podolsky, and Rosen in 1935, but the first experimental verification of photon entanglement came in the 1970s with the work of John Clauser and Stuart Freedman, followed by Alain Aspect's experiments in the early 1980s.

How it works

Entangled photons are typically generated through processes like spontaneous parametric down-conversion, where a single high-energy photon splits into two lower-energy photons within a nonlinear crystal, preserving momentum and energy conservation. The two photons emerge with correlated polarizations, phases, or orbital angular momenta. When one photon is measured, the quantum state of the other collapses instantaneously, a feature that can be exploited to encode and transmit information. In scattering media, entanglement can be used to filter out noise and recover images that would otherwise be obscured.

In practice

Entangled photons are used in quantum key distribution (QKD) systems for secure communications, in quantum imaging to see through turbid media, and in quantum repeaters for future quantum internet architectures.

Fun fact

Entangled photons have been used to create images of objects that the photons never directly interacted with, a technique called ghost imaging.

Concept graph →

Formulas

$$g_{a\gamma} \sim \text{constant}$$
The axion-photon coupling constant sets the conversion probability.
What is in the formula
g_{a\gamma}variableAxion-photon coupling constant — coupling constant
\simoperatorIndicates the left side is of the order of the right side — approximate equality
g/m\sim10^{-22}{gev}^{-1} · 2510.27416
$$\frac{d\sigma}{dE} \propto N_\gamma(E) \frac{dB(E1)}{dE}$$
Breakup cross section depends on virtual photon number and E1 strength.
What is in the formula
dσ/dEvariableDifferential cross section for breakup as a function of energy — differential cross section metre squared per joule
N_γ(E)variableNumber of virtual photons per unit energy — virtual photon number per joule
dB(E1)/dEvariableDifferential E1 transition strength per unit energy — differential transition probability coulomb squared metre squared per joule
∝operatorIndicates direct proportionality between quantities — proportionality
\frac{dσ_{cb}}{de_{rel}}=\frac{16π^3}{9ħc}n_{e1}(e_x)\frac{db(e1)}{de_{rel}} · 2606.28950
$$AB + h\nu \rightarrow A + B$$
A photon breaks a molecule into its constituent atoms.
What is in the formula
ABvariableMolecule composed of atoms A and B — molecule
AvariableAtom A produced — atom
BvariableAtom B produced — atom
hconstantRelates photon energy to frequency — planck constant = 6.62607015e-34 joule second
\nuconstantFrequency of the incident photon — photon frequency = variable hertz
+operatorCombines photon with molecule — addition operator
\rightarrowoperatorIndicates transformation — reaction arrow
^{32}so_2+hνarrow^{32}so+o · 2607.02191v1

Related articles · 43

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