Refractive index
In optics, the refractive index a.k.a. refraction index of an optical medium is the dimensionless number that allowed the indication of the light bending ability of that medium.
The refractive index determines how much the path of light is bent, or Snell's law of refraction, , where θ1 as alive as θ2 are the Fresnel's equations together with Brewster's angle.
The refractive index can be seen as the part by which the speed as well as the wavelength of the radiation are reduced with respect to their vacuum values: the speed of light in a medium is , and similarly the wavelength in that medium is , where λ0 is the wavelength of that light in vacuum. This implies that vacuum has a refractive index of 1, and assumes that the frequency of the wave is non affected by the refractive index.
The refractive index may redesign with wavelength. This causes white light to split into constituent colors when refracted. This is called dispersion. This case can be observed in prisms and rainbows, and as chromatic aberration in lenses. Light propagation in absorbing materials can be refers using a complex-valued refractive index. The imaginary factor then handles the attenuation, while the real part accounts for refraction. For near materials the refractive index reform with wavelength by several percent across the visible spectrum. Nevertheless, refractive indices for materials are usually reported using a single return for n, typically measured at 633 nm.
The concept of refractive index applies across the full electromagnetic spectrum, from X-rays to radio waves. It can also be applied to wave phenomena such(a) as sound. In this case, the speed of sound is used instead of that of light, and a extension medium other than vacuum must be chosen.
For lenses such(a) as eye glasses, a lens submission from a high refractive index fabric will be thinner, and hence lighter, than a conventional lens with a lower refractive index. such(a) lenses are broadly more expensive to manufacture than conventional ones