2019
DOI: 10.1039/c9nr01707k
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A novel phase function describing light scattering of layers containing colloidal nanospheres

Abstract: A novel empirical phase function gives an excellent approximation to the angular light scattering of a layer containing micro/nanoparticles.

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Cited by 14 publications
(17 citation statements)
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“…These effects give strong forward and backward peaks in the scattering pattern. 36,37 At small angles (β < 2°), the major part of the measured transmitted intensity originates from light that is neither absorbed nor scattered by the particles. A smaller part is due to light that is scattered and diffracted by the particles at small angles.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…These effects give strong forward and backward peaks in the scattering pattern. 36,37 At small angles (β < 2°), the major part of the measured transmitted intensity originates from light that is neither absorbed nor scattered by the particles. A smaller part is due to light that is scattered and diffracted by the particles at small angles.…”
Section: Resultsmentioning
confidence: 99%
“…Frequently, the assumption of an isotropic scattering pattern , has been used to compute these parameters but this limits the ability to describe anisotropic scattering. Therefore, a thorough characterization of the angular scattering patterns is essential to apply the KM model to experimental data in a more rigorous way.…”
Section: Introductionmentioning
confidence: 99%
“…This model is typically needed when the sample exhibits significant backscattering lobes, which the single peak HG and GK phase function models are unable to reproduce. One widely employed solution is to build phase function models that are linear combinations of single peak phase functions, such as two‐term Henyey‐Greenstein or two‐term Gegenbauer kernel models [WXN∗19]. With a phase function model, the inverse problem is significantly simplified from trying to estimate x = [ σ s , σ a , p (θ 0 ), p (θ 1 ), …, p ( θ n )] to instead solving for x = σ s , σ a , g, γ ] (when using a GK phase function).…”
Section: Inverse Methodsmentioning
confidence: 99%
“…FullMonteSW employs the Henyey–Greenstein scattering phase function, as the deep tissue tumor cases targeted employ lambertien or isotropic light sources. Since the code is open source, other scattering phase functions 31 33 can be added by end users if required for other applications. As described in Ref.…”
Section: Open-source Tool Suite For Pdtmentioning
confidence: 99%