New Journal of Physics · 2004 · 377 citations · 13 references
Natural SciencesPhysicsOpticsOptoelectronicsPhotonicsAngular MomentumInterferometryOptical ModulatorsPhysical OpticsVortex DynamicsWave OpticsOptical Beam PropagationOptical Beam ShapingOptical VorticesOrbital Angular Momentum Of LightPhase FrontsPhase Structure PredictionSpatial Light ModulatorsVortex Structure
An optical beam with an \(e^{i\ell\phi}\) phase structure carries \(\ell\hbar\) of orbital angular momentum per photon; for integer \(\ell\) the phase fronts form perfect helices with a single vortex on the axis, whereas Berry predicts that non‑integer \(\ell\) produces a complex phase containing multiple vortices across the beam. We generate \(e^{i\ell\phi}\) beams with a spatial light modulator for various \(\ell\) values and analyze their phase structure after propagation using an interference‑based phase‑measurement technique. For half‑integer \(\ell\), we observe a line of alternating‑charge vortices near the radial dislocation, confirming Berry’s prediction.
An optical beam with an eilϕ phase structure carries an orbital angular momentum of lℏ per photon. For integer l values, the phase fronts of such beams form perfect helices with a single screw-phase dislocation, or vortex, on the beam axis. For non-integer l values, Berry (2004 J. Opt. A: Pure Appl. Opt. 6 259) predicts a complex-phase structure comprising many vortices at differing positions within the beam cross-section. Using a spatial light modulator we produce eilϕ beams with varying l. We examine the phase structure of such beams after propagation through an interference-based phase-measurement technique. As predicted, we observe that for half-integer l values, a line of alternating charge vortices is formed near the radial dislocation.
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