2022
DOI: 10.1063/5.0111203
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On anomalous optical beam shifts at near-normal incidence

Abstract: We develop the theory of optical beam shifts (both Goos–Hänchen and Imbert–Fedorov) for the case of near-normal incidence, when the incident angle becomes comparable with the angular beam divergence. The developed theory uncovers the unified origin of the anomalous beam shift enhancement via the geometric Berry phase singularity. Particularly, we predict the large Goos–Hänchen shift occurring for small incidence angles. We also propose a simple experimental scheme involving a quarter-wave q-plate that allows u… Show more

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Cited by 10 publications
(2 citation statements)
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“…When circularly polarized light is reflected from a generic interface, it produces two modes: a spin-maintained (normal) mode and a spin-flipped (abnormal) mode, which exhibit distinct transverse displacements. These displacements can be interpreted by the geometric phase theory [5,8,28,29,[31][32][33][34]. As such, the transverse PSHE results from the splitting between centroids of the LCP and RCP reflected light waves.…”
Section: Introductionmentioning
confidence: 99%
“…When circularly polarized light is reflected from a generic interface, it produces two modes: a spin-maintained (normal) mode and a spin-flipped (abnormal) mode, which exhibit distinct transverse displacements. These displacements can be interpreted by the geometric phase theory [5,8,28,29,[31][32][33][34]. As such, the transverse PSHE results from the splitting between centroids of the LCP and RCP reflected light waves.…”
Section: Introductionmentioning
confidence: 99%
“…The spin Hall effect of light is applied in identifying graphene layers [14], measuring 2D material optical constants [15], differential microscopy [16], precision metrology [17,18], and so on [1,19]. Under certain conditions, the longitudinal and transverse shifts of the optical beams may be highly anomalous, i.e., larger than the incident wavelength, such as when using space-varying PB phases in homogeneous media [20], exploring exceptional points in PT-symmetric structures [21], or using the singularity in the Berry phase appearing in the beam Fourier spectrum [22].…”
Section: Introductionmentioning
confidence: 99%