Difference between revisions of "Optical Fiber Waveguides"
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:<math>\frac {d} {\lambda_0} < \frac {1} {2(n^{2}_{1} – n^{2}_{2})^{1/2}}\,\!</math> | :<math>\frac {d} {\lambda_0} < \frac {1} {2(n^{2}_{1} – n^{2}_{2})^{1/2}}\,\!</math> | ||
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:<math>n^{2}_{2})^{1/2}\,\!</math> is referred to as the numerical aperature, the larger this term the larger the number of modes. | :<math>n^{2}_{2})^{1/2}\,\!</math> is referred to as the numerical aperature, the larger this term the larger the number of modes. | ||
Revision as of 14:16, 20 August 2009
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A circular dielectric waveguide or fiber optic has an internal core that has a higher index of refraction than the cladding. At a certain diameter there is an angle that is less than the critical angle so there is total internal reflection.
These are referred to as step index fibers. The y axis refers to the index of refraction. The x axis is the distance from the center of the core. So the highest index of refraction (n1) is found in the core and there is a significant step in the index of refraction (n2) at the interface with the cladding.
In most practical waveguides the refractive indices of the core and cladding differ from each other by only a few percent.
- <math>\frac {d} {\lambda_0} < \frac {1} {2(n^{2}_{1} – n^{2}_{2})^{1/2}}\,\!</math>
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- <math>n^{2}_{2})^{1/2}\,\!</math> is referred to as the numerical aperature, the larger this term the larger the number of modes.
The fiber can support only one mode when V < 2.405
For n1 = 1.48 and n2 = 1.46, the radius of the core a <2.7mu m
There is current research to develop a core with a graded index of refraction that gradually decreases to equal that of the cladding. This is referred to as a graded index fiber.