Step Index Fibre |
Graded Index Fibre |
The refractive index of the core is uniform and step or abrupt change in refractive index takes place at the interface of core and cladding in step index fibres. |
The refractive index of core is non-uniform, the refractive index of core decreases parabolically from the axis of the fibre to its surface. |
The light rays propagate in zig-zag manner inside the core. The rays travel in the fibre as meridional rays and they cross the fibre axis for every reflection. |
The light rays propagate in the form of skew rays or helical rays. They will not cross the fibre axis. |
The index profile formed is in the shape of a step. |
The index profile formed is in the shape of parabola (in core) and straight line (in clad). |
The refractive index of the core is constant throughout the core. |
The refractive index of the core is maximum at center and then it decreases towards core-clad interface. |
Rays suffer from multiple total internal reflections (T.I.R’s). |
Rays suffer from both multiple total internal reflections as well as multiple total internal refractions (T.I.R’s). |
There is a straight line between two successive total internal reflections. |
There is a no straight line between two successive total internal reflections. |
There is transient time dispersion or inter modal dispersion because different modes of light entering with different angles takes different time to travel through the length of optical fibre. |
No transient time dispersion or inter modal dispersion because refractive index is inversely proportional to speed. |
T.I.R. take place at core clad interface. |
T.I.R. can take place before core-clad interface. |
It is of two types: mono mode fibre and multi mode fibre. |
It is of only one type i.e. multi mode fibre. |
Number of modes for step index fibre, MS = V2/2. V <= 2.405 for single mode fibre and V > 2.405 for multi mode fibre. |
Number of modes for graded index fibre, MG = V2/4. |
No comments:
Post a Comment