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raytracing algorithm  (WaveLight GmbH)

 
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    WaveLight GmbH raytracing algorithm
    Raytracing Algorithm, supplied by WaveLight GmbH, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
    https://www.bioz.com/result/raytracing algorithm/product/WaveLight GmbH
    Average 90 stars, based on 1 article reviews
    raytracing algorithm - by Bioz Stars, 2026-05
    90/100 stars

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    Directional light emission from complex emulsions. (a) Intensity distribution around the droplet determined by 2D <t>raytracing</t> for varying droplet morphologies. (b) Computationally determined emission intensity in the far field as a function of polar angle measured from the droplets’ symmetry axis by full 3D raytracing. Arrows indicate the TIR light out-coupled at the three-phase junction. (c) Side-view diagram showing region of TIR (middle) and top- and side-view fluorescence optical micrographs of an emissive emulsion (scale bar, 50 μm) in state where the TIR light is directed sideways (left) and upward (right) showing the higher light intensity near the three-phase contact line. (d) Experiment for the measurement of the emission intensity as a function of droplet morphology, including a bifurcated fiber used for both excitation (λ= 400 nm) and collection of emitted light intensity (λ= 475 nm). (e) Light-curve: Calculated and measured emission intensities as a function of the contact angle at the three-phase junction above a gravity-aligned droplet monolayer, wherein the emission intensity of droplets in the Janus configuration (contact angle = 90°) was normalized to 1.0.
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    Image Search Results


    Directional light emission from complex emulsions. (a) Intensity distribution around the droplet determined by 2D raytracing for varying droplet morphologies. (b) Computationally determined emission intensity in the far field as a function of polar angle measured from the droplets’ symmetry axis by full 3D raytracing. Arrows indicate the TIR light out-coupled at the three-phase junction. (c) Side-view diagram showing region of TIR (middle) and top- and side-view fluorescence optical micrographs of an emissive emulsion (scale bar, 50 μm) in state where the TIR light is directed sideways (left) and upward (right) showing the higher light intensity near the three-phase contact line. (d) Experiment for the measurement of the emission intensity as a function of droplet morphology, including a bifurcated fiber used for both excitation (λ= 400 nm) and collection of emitted light intensity (λ= 475 nm). (e) Light-curve: Calculated and measured emission intensities as a function of the contact angle at the three-phase junction above a gravity-aligned droplet monolayer, wherein the emission intensity of droplets in the Janus configuration (contact angle = 90°) was normalized to 1.0.

    Journal: ACS Central Science

    Article Title: Rapid Detection of Salmonella enterica via Directional Emission from Carbohydrate-Functionalized Dynamic Double Emulsions

    doi: 10.1021/acscentsci.9b00059

    Figure Lengend Snippet: Directional light emission from complex emulsions. (a) Intensity distribution around the droplet determined by 2D raytracing for varying droplet morphologies. (b) Computationally determined emission intensity in the far field as a function of polar angle measured from the droplets’ symmetry axis by full 3D raytracing. Arrows indicate the TIR light out-coupled at the three-phase junction. (c) Side-view diagram showing region of TIR (middle) and top- and side-view fluorescence optical micrographs of an emissive emulsion (scale bar, 50 μm) in state where the TIR light is directed sideways (left) and upward (right) showing the higher light intensity near the three-phase contact line. (d) Experiment for the measurement of the emission intensity as a function of droplet morphology, including a bifurcated fiber used for both excitation (λ= 400 nm) and collection of emitted light intensity (λ= 475 nm). (e) Light-curve: Calculated and measured emission intensities as a function of the contact angle at the three-phase junction above a gravity-aligned droplet monolayer, wherein the emission intensity of droplets in the Janus configuration (contact angle = 90°) was normalized to 1.0.

    Article Snippet: Individual ray trajectories were determined using a custom nonsequential raytracing algorithm in MATLAB, and the intensity of the output rays was collected to 1° bins.

    Techniques: Fluorescence, Emulsion