
The measure of an object's rotation around a point, typically quantized in integer multiples of Planck's constant.Orbital angular momentum (OAM) is a measure of how much an object rotates around a point, and in quantum mechanics it is quantized — it can only take integer multiples of Planck's constant divided by 2π. While often associated with electrons orbiting a nucleus, OAM also applies to light: a beam of light can carry OAM if its wavefront twists like a corkscrew as it travels. This 'twisted light' has become a powerful tool in optics, from high-resolution imaging to quantum communication.
The concept of OAM for light was recognized in 1992 by Les Allen and colleagues, who showed that a Laguerre-Gaussian beam carries a well-defined OAM. Earlier, in atomic physics, OAM had been central to the Bohr model and quantum mechanics since the 1920s.
In quantum systems, OAM arises from the spatial distribution of a particle's wavefunction. For light, a beam with OAM has a phase that winds around its axis, creating a vortex with a dark center. The amount of OAM is set by an integer called the topological charge, which determines how many times the phase wraps around in one wavelength. This charge is conserved, so it can be used to encode information or to probe rotational properties of matter.
OAM beams are used in optical tweezers to spin microscopic particles, in high-capacity optical communications, and in astronomy to measure the rotation of black holes via the twisting of light.
A single photon can carry an arbitrarily large amount of orbital angular momentum, limited only by practical constraints — in principle, one photon could carry enough to spin a macroscopic object.










