substance

luminescent materials

Luminescent materials emit light efficiently for displays and quantum applications.
25 related articles · 1 formulas

Description

Luminescent materials absorb energy and re-emit it as light, a property that underpins everything from LED lighting to biological imaging. In modern physics, these materials are essential for generating single photons, creating entangled photon pairs, and building quantum repeaters for secure communication. The efficiency and spectral purity of luminescent materials determine how well they perform in these quantum applications, where even a single defect can ruin the desired effect.

History

The study of luminescence dates back to the 16th century, but the modern understanding began with the work of George Stokes in 1852, who described the shift in wavelength between absorbed and emitted light. The development of quantum dots and single-photon emitters in the late 20th century opened new frontiers.

How it works

When a luminescent material absorbs energy, electrons jump to higher energy states. As they relax back to lower states, the excess energy is released as photons. The color and efficiency of the emitted light depend on the material's electronic band structure and the presence of impurities or defects, which can act as emission centers. In quantum applications, researchers often use materials with isolated single emitters, such as color centers in diamonds or quantum dots, to produce indistinguishable single photons.

In practice

Luminescent materials are used in LED displays, medical imaging, and quantum cryptography, where they serve as reliable sources of single photons for secure key distribution.

Fun fact

Some luminescent materials, like certain rare-earth-doped crystals, can emit light for hours after the excitation source is removed, a phenomenon known as persistent luminescence.

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

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