Optical assemblies having polarization volume gratings for projecting augmented reality content
US-11048087-B2 · Jun 29, 2021 · US
US12320989B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-12320989-B2 |
| Application number | US-202217666717-A |
| Country | US |
| Kind code | B2 |
| Filing date | Feb 8, 2022 |
| Priority date | Feb 8, 2022 |
| Publication date | Jun 3, 2025 |
| Grant date | Jun 3, 2025 |
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A method of conical anisotropic rigorous coupled wave analysis for grating and a computing device are disclosed. The method includes: obtaining a target geometric phase δ′ g for the anisotropic-material-based grating; obtaining a slow axis azimuth angle ϕ c (x) of the anisotropic-material-based grating according to the target geometric phase δ′ g ; obtaining a permittivity tensor of the anisotropic-material-based grating, wherein the anisotropic-material-based grating has an ordinary index n o and an extraordinary index n e , the anisotropic-material-based grating has a slow axis polar angle θ c and slow axis azimuth angle ϕ c (x), and the permittivity tensor is based on n o , n e , θ c and ϕ c (x); applying the permittivity tensor into Maxwell equations; obtaining electromagnetic field for the anisotropic-material-based grating by using boundary conditions of at least two layers or sublayers of the anisotropic-material-based grating to obtain a diffraction efficiency for the anisotropic-material-based grating.
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What is claimed is: 1. A method of obtaining a diffraction efficiency of an anisotropic-material-based grating having at least two layers or sublayers in augmented reality (AR)/virtual reality (VR) devices, comprising: obtaining, by a processor, a target geometric phase δ′ g for the anisotropic-material-based grating; obtaining, by the processor, a slow axis azimuth angle ϕ c (x) of the anisotropic-material-based grating according to the target geometric phase δ′ g ; obtaining, by the processor, a permittivity tensor of the anisotropic-material-based grating, wherein the anisotropic-material-based grating has an ordinary index n, and an extraordinary index ne, the anisotropic-material-based grating has a slow axis polar angle θ c and slow axis azimuth angle ϕ c (x), and the permittivity tensor is based on n o , n e , θ c and ϕ c (x); applying, by the processor, the permittivity tensor into Maxwell equations; obtaining, by the processor, electromagnetic field for the anisotropic-material-based grating by using boundary conditions of the at least two layers or sublayers of the anisotropic-material-based grating and Maxwell equations for each layer or sublayer, to obtain the diffraction efficiency for the anisotropic-material-based grating, determining if the at least two layers or sublayers are suitable to be integrated into one stack for an output coupler grating or an input coupler grating of a waveguide in the augmented reality/virtual reality devices based on the diffraction efficiency; and analysing the diffraction efficiency by a color dispersion and light control within the augmented reality/virtual reality devices. 2. The method according to claim 1 , wherein obtaining electromagnetic field for the anisotropic-material-based grating by using boundary conditions of the at least two layers or sublayers of the anisotropic-material-based grating and Maxwell equations for each layer or sublayer further includes: obtaining a matrix F 1 for a first layer or sublayer of the anisotropic-material-based grating by using a first boundary condition between the first layer or sublayer and a region 1 through a first equation as below: [ sin ψ δ i 0 j sin ψ n 1 cos θ δ i 0 - j cos ψ n 1 δ i 0 cos ψ cos θ δ i 0 ] + [ I 0 - j Y I 0 0 I 0 - j Z I ] [ R s R p ] = F 1 · C obtaining a matrix F L for a final layer or sublayer of the anisotropic-material-based grating by using a last boundary condition between the final layer or sublayer and a region 3 through a second equation as below: F L
characterised by optical features (G02B27/0172 takes precedence) · CPC title
structurally combined with one or more further optical elements, e.g. lenses, mirrors, prisms or other diffraction gratings (G02B5/189 takes precedence) · CPC title
Gratings for image generation (G02B5/1847 takes precedence) · CPC title
characterised by optical features · CPC title
for solving equations {, e.g. nonlinear equations, general mathematical optimization problems (optimization specially adapted for a specific administrative, business or logistic context G06Q10/04)} · CPC title
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