Optical Angular Momentum
DOI: 10.1887/0750309016/b1142c6
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Orbital angular momentum of light and the transformation of Laguerre?Gaussian laser modes

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Cited by 1,137 publications
(1,500 citation statements)
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“…Their applications range from particle trapping [86], subdiffraction limited tighter focusing [87] and plasmon excitation [88] to laser machining [89]. Laguerre-Gauss beams are well known examples of light beams possessing optical vortices forming a straight nodal line surrounded by light [90]. More involved structures of closed loop nodal lines, their threading, knotting and linking have been demonstrated recently [91][92][93][94].…”
Section: Generating a 3d Dark Focus With Conical Refractionmentioning
confidence: 99%
“…Their applications range from particle trapping [86], subdiffraction limited tighter focusing [87] and plasmon excitation [88] to laser machining [89]. Laguerre-Gauss beams are well known examples of light beams possessing optical vortices forming a straight nodal line surrounded by light [90]. More involved structures of closed loop nodal lines, their threading, knotting and linking have been demonstrated recently [91][92][93][94].…”
Section: Generating a 3d Dark Focus With Conical Refractionmentioning
confidence: 99%
“…Also, the Hermite Gaussian (HG) [8] and the Laguerre-Gaussian (LG) modes for which the electromagnetic field amplitude is given by As usual in quantum mechanics, external variables describe the quantum state in real space while internal variables refer to additional variables. In that sense it is important to stress that the angular momentum carried by Laguerre Gaussian modes with l = 0 is an external angular momentum distinct from the internal angular momentum of the photons associated with their spin [9].…”
Section: Gaussian Modesmentioning
confidence: 99%
“…Controlled by computers, it could transform a single collimated Gaussian beam into arbitrary intensity pattern with first-order diffraction efficiency of 40%. As we know, Laguerre-Gaussian (LG) beams possess orbital angular momentum along the optical axis with radial mode number p and non-zero azimuthal mode number l [16]. Among them, the p = 0 modes, called doughnut beam, have a spiral phase structure where the phase is undefined on the optical axis [17].…”
Section: Experimental Overviewmentioning
confidence: 99%