Refractive Index & Glass Materials
When light passes from a vacuum into a denser material, its velocity is decreased. The ratio between these velocities determines the index of refraction (or refractive index) n:
n = Vvaccuo / Vmaterial
The refractive index is a function of the frequency of the light, normally decreasing as the wavelength increases. Usually, the values at the mean wavelength of the sodium doublet, nD, i.e. 589.3 nm are quoted.
Metals are characterized by a large reflectivity. On the contray, very little light is reflected by glass. Experiments have shown that for insulators, the reflectivity R depends solely on the index of refraction:
R= (n-1)2 / (n+1)2
The reflectivity diminishes transparency by the factor (1 – 2R). The following table lists a series of refractive index and their relative reflectivity and transparency.
Refractive Index | Reflectivity | Transparency (%) |
1.0 | 0 | 100 |
1.1 | 0.007 | 99.3 |
1.2 | 0.008 | 99.2 |
1.3 | 0.017 | 98.3 |
1.4 | 0.028 | 97.2 |
1.5 | 0.040 | 96.0 |
1.6 | 0.053 | 94.7 |
1.7 | 0.067 | 93.3 |
1.8 | 0.082 | 91.8 |
1.9 | 0.096 | 90.4 |
2.0 | 0.111 | 88.9 |
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