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Bruggeman effective medium approximation was used to describe the optical functions of intermediate layers.
We also confirmed that the absorption spectra calculated by the FDTD simulation were similar to the TM results when the same model with the effective medium approximation was used (Fig. S4).
To predict the variation of refractive index n versus x, the Bruggeman effective medium approximation was used based on the approach described in [25].
Bruggeman effective medium approximation was used to estimate the effective optical parameters of PSi [37, 38]: f P ε Si − ε PSi ε Si + 2 ε PSi + ( 1 − f P ) 1 − ε PSi 1 + 2 ε PSi = 0 (6).
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For these non-regular structures, the effective medium approximation is better at reproducing their optical properties.
The analysis shows that the effective medium approximation is valid even when periodicity is comparable to wavelength.
The limits of validity and the discrepancies due to the optically thin medium approximation are also investigated.
The effective medium approximation is used to relate explicitly the conductance of a macroscopic model stochastic network to the structural characteristics of its constituent microscopic elements.
A model based on the effective medium approximation is presented which describes surface diffusivity on an energetically heterogeneous surface as a function of overall surface coverage and a heterogeneity parameter.
The results of the two analytical methods agree very well with the numerical results for high Peclet numbers; however, the predictions of the semi-infinite medium approximation are inaccurate at low Peclet numbers and for positive nozzle exit angles.
A Bruggeman effective medium approximation is used to calculate the effective dielectric function of the rough layer that is assumed to consist of 50% TiO2 and 50% voids of refractive index unity [43].
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com