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Physical significance of Refractive index |
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| Dec10-12, 12:45 PM | #1 |
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Physical significance of Refractive index
What is the physical significance of Refractive Index(RI) ?
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| Dec10-12, 04:29 PM | #2 |
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Can you be more specific in your question? What exactly are you wanting to know?
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| Dec10-12, 07:45 PM | #3 |
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just one example :) Dave |
| Dec10-12, 07:54 PM | #4 |
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Physical significance of Refractive index
The refractive index relates how quickly light travels through a given medium. It's a the number by which you divide the speed of light in a vacuum to get the speed of light in the given medium. Or, the number by which you divide the wavelength of the light in a vacuum to get the wavelength of the light the given medium.
I'd recommend looking at the Wikipedia article: http://en.wikipedia.org/wiki/Refractive_index |
| Dec11-12, 05:46 AM | #5 |
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So when the light changes medium it changes speed. If the light beam approaches the interface between media obliquely, this change of speed gives rise to refraction: a change in the direction of travel of the beam. A very simple formula (see wikipedia article on refraction) links angles of the beam to the normal in the two media to the ratio of refractive indices of the media.
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| Dec11-12, 08:42 AM | #6 |
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Recognitions:
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The refractive index can be 'split' into the permittivity and permeability, referring to how the material responds to either an electric or magnetic field, and can then be used to model additional material properties. |
| Dec12-12, 12:20 PM | #7 |
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Refractive index is actually a complex quantity and it includes a loss component which may be significant in some materials.
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| Dec12-12, 01:50 PM | #8 |
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Refractive index is not only complex, but depends on the frequency of the light for a given material. Generally, though, it's stated for yellow light (more precisely the doublet sodium D-line).
The fact that the refractive index depends on the frequency of light accounts for things such as the greenhouse effect, whereby a material (such as glass) can absorb certain wavelengths, but allows other wavelengths to pass through. It also accounts for a prism splitting the light up into it's different colours. |
| Dec13-12, 12:48 AM | #9 |
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one can derive an expression for refractive index in classical electrodynamics if one assumes that electron is bounded to atom by a restoring force.
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| Dec13-12, 03:04 AM | #10 |
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The Appleton Hartree equation derives the complex refractive index for EM waves in a plasma. Useful for predictions of Ionospheric Propagation using ray tracing methods, for example. It gives speed and loss in the medium.
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