2021
DOI: 10.1515/nanoph-2021-0528
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Angular momentum redirection phase of vector beams in a non-planar geometry

Abstract: An electric field propagating along a non-planar path can acquire geometric phases. Previously, geometric phases have been linked to spin redirection and independently to spatial mode transformation, resulting in the rotation of polarisation and intensity profiles, respectively. We investigate the non-planar propagation of scalar and vector light fields and demonstrate that polarisation and intensity profiles rotate by the same angle. The geometric phase acquired is proportional to j = ℓ + σ, where ℓ is the to… Show more

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Cited by 5 publications
(2 citation statements)
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“…Interestingly, when a path is formed on a sphere on which all modes carry the same amount of orbital angular momentum, like the second sphere of second order modes, no geometric phase is generated (Galvez and O'Connell, 2005). This would indicate that geometric phases are mediated by a variation of orbital angular momentum, in the same way as polarization transformations that generate a PB phase involve variation of the spin angular momentum (Van Enk, 1993;McWilliam et al, 2022;Tiwari, 1992). While the sphere-based representation is useful as it directly relates to transformations that are easily realisable in the laboratory, it is not suitable to describe generic transformations in the state space of higher order modes.…”
Section: B Geometric Phases Of Spatial Transverse Modesmentioning
confidence: 99%
“…Interestingly, when a path is formed on a sphere on which all modes carry the same amount of orbital angular momentum, like the second sphere of second order modes, no geometric phase is generated (Galvez and O'Connell, 2005). This would indicate that geometric phases are mediated by a variation of orbital angular momentum, in the same way as polarization transformations that generate a PB phase involve variation of the spin angular momentum (Van Enk, 1993;McWilliam et al, 2022;Tiwari, 1992). While the sphere-based representation is useful as it directly relates to transformations that are easily realisable in the laboratory, it is not suitable to describe generic transformations in the state space of higher order modes.…”
Section: B Geometric Phases Of Spatial Transverse Modesmentioning
confidence: 99%
“…[ 1,2 ] The GP can be categorized as the redirection (Rytov–Vladimirsky–Berry) phase observed as a consequence of changes in the polarized light propagation direction and the Pancharatnam–Berry phase associated with the polarization state transformation. The redirection phase was demonstrated by a continuous beam deflection in a helically wound optical fiber, [ 3 ] using nonplanar reflection geometries [ 4 ] or directly measured in a nonplanar interferometer. [ 5 ] The Pancharatnam–Berry phase was first observed in the interference of waves with different polarization states.…”
Section: Introductionmentioning
confidence: 99%