instrument

quantum light source

A compact device generating squeezed light for quantum optics applications.
19 related articles · 3 formulas

Description

A quantum light source is a device that generates light with specific quantum properties, such as squeezed light or single photons, for use in quantum optics and quantum information. Squeezed light has reduced quantum noise in one quadrature (e.g., amplitude or phase) at the expense of increased noise in the other, allowing measurements beyond the standard quantum limit. Compact, integrated sources are crucial for practical quantum technologies, enabling miniaturization of quantum circuits and sensors.

History

The concept of squeezed light was proposed in the 1970s and first experimentally demonstrated in 1985. Compact on-chip sources have been developed since the 2010s, leveraging advances in nanofabrication.

How it works

Squeezed light is typically generated through nonlinear optical processes, such as spontaneous parametric down-conversion, where a pump photon is split into two correlated photons inside a nonlinear crystal. The quantum noise in one quadrature is 'squeezed' below the vacuum level. Compact sources use micro-resonators or waveguides to enhance the nonlinear interaction, achieving high squeezing in a small footprint.

In practice

Quantum light sources are used in quantum key distribution, quantum sensing (e.g., gravitational wave detectors like LIGO use squeezed light), and quantum computing with continuous-variable states.

Fun fact

A pocket-sized quantum light source can generate squeezed light with noise levels 12 decibels below the vacuum level, enabling measurements that would otherwise be impossible.

Concept graph →

Formulas

$$\omega_2 = 2\omega_1$$
Second harmonic generation produces light at twice the input frequency.
What is in the formula
ω₁variableAngular frequency of the fundamental wave — angular frequency radian per second
ω₂variableAngular frequency of the second harmonic — angular frequency radian per second
ω_{\rmblue}=2ω_{\rmred} · 2603.24067
$$L = 4\pi R^2 n \gamma m c^3$$
Limits luminosity from kinetic energy flux.
What is in the formula
LvariableLuminosity (total power emitted) — luminosity watt
RvariableRadius of the emitting region — radius metre
nvariableNumber density of particles — number density per cubic metre
γvariableLorentz factor of the particles — lorentz factor
mvariableParticle rest mass — mass kilogram
cconstantSpeed of light in vacuum, the maximum speed for any particle. — speed of light = 299792458 metre per second
l_j=4πr^2mnγ_jc^3 · 2606.25035
$$\hat{S}(z) = \exp\left[\frac{1}{2}(z^* \hat{a}^2 - z \hat{a}^{\dagger 2})\right]$$
Generates squeezed states from the vacuum.
What is in the formula
zvariableSqueezing parameter (complex) — squeezing parameter
âvariableAnnihilation operator — annihilation operator
â†variableCreation operator — creation operator
exp[...]operatorExponentiation of an operator — exponential operator
\hat{s}(z)=\exp[\frac{1}{2}(z^*\hat{b}\hat{b}-z\hat{b}^\dagger\hat{b}^\dagger)] · 2607.15964v1

Related articles · 19

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