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Goos-Hänchen and Imbert-Federov shifts of vortex beams near critical incidence

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Resumo:Abstract: We investigate the Goos-Hanchen and Imbert-Federov shifts of linearly polarized vortex beams undergoing internal reflection in a glass prism in the critical region of incidence. Beam shifts are numerically calculated based on a wavenumber-space representation. The influences of the beam's topological charge, angle of incidence, and propagation distance on the beam shifts are investigated. We find that in the critical region, the Goos-Hanchen and Imbert-Federov shifts are coupled by the vortex beam's orbital angular momentum. While the Goos-Hanchen increases with propagation distance, the Imbert-Federov shift is invariant with propagation. We show that both shifts exhibit a dependence on the beam's topological charge beyond a simple linear proportionality
Autores principais:Araujo, Luís Eduardo Evangelista de, 1971-
Assunto:Ótica geométrica Multiplexação por divisão de comprimento de onda Polarização (Luz) Geometrical optics Wavelength division multiplexing Polarization (Light) Artigo original
Ano:2021
País:Brasil
Tipo de documento:artigo
Tipo de acesso:acesso aberto
Instituição associada:IBICT
Idioma:inglês
Origem:Oasisbr
Descrição
Resumo:Abstract: We investigate the Goos-Hanchen and Imbert-Federov shifts of linearly polarized vortex beams undergoing internal reflection in a glass prism in the critical region of incidence. Beam shifts are numerically calculated based on a wavenumber-space representation. The influences of the beam's topological charge, angle of incidence, and propagation distance on the beam shifts are investigated. We find that in the critical region, the Goos-Hanchen and Imbert-Federov shifts are coupled by the vortex beam's orbital angular momentum. While the Goos-Hanchen increases with propagation distance, the Imbert-Federov shift is invariant with propagation. We show that both shifts exhibit a dependence on the beam's topological charge beyond a simple linear proportionality

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