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Refractive index of the substrate.
In the calculations, refractive index of the substrate (fused silica) was calculated using dispersion equations [29].
For calculations, the optical constants of gold from ref. [19] were used, and the refractive index of the substrate was taken equal to n = 1.48.
For calculations, the optical constants of gold from [21] were used, and the refractive index of the substrate was taken equal to n s = 1.48.
The method allows the calculation of n when both the refractive index of the substrate and the position of the interference extrema are known.
It is found that, under certain conditions, the refractive index of the substrate could be "converted" to the air-side refractive index of the graded-refractive-index coating.
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The surface plasmon peak shifted to red and was enhanced with increasing refractive index values of the substrate.
In the present study, the refractive index, s, of the substrate was determined independently at various wavelengths by measuring the transmittance, T s, of the substrate alone (see curve 4 Fig. 3) and using the following equation [24]: s=1/{T}_{mathrm{s}}+{left {T}_{mathrm{s}}^2-1right)}^{1/2}.
The refractive index of the quartz substrate is taken as 1.5 [1.5.
Also increasing the refractive index of the dielectric substrate results in a red shift in the output wavelengths of the filter.
However, with glass-based solar cells, such as dye-sensitized and thin film solar cells, it is hard to get a good antireflection effect due to a low refractive index of the glass substrate (n ≈ 1.7).
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