Circular polarization phase difference

AI Thread Summary
The discussion centers on the phase difference required for circular polarization, specifically questioning why the expected odd multiples of 90 degrees are not obtained when substituting various values of n. Participants clarify that 90 degrees corresponds to π/2 radians, with distinctions made between clockwise and counterclockwise circular polarization. It is confirmed that odd multiples of 90 degrees can be achieved by adjusting the phase difference correctly. The original poster acknowledges a mistake in their substitutions, leading to confusion. The conversation concludes with a resolution regarding the proper understanding of phase differences in circular polarization.
avinamaurya
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Phase difference between two component of Electric field vector seems to me that the phase difference for circular should be of odd multiples of 90 but its not 90 when n value substituted. Please help for solution..
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avinamaurya said:
its not 90 when n value substituted
Which n value did you substitute?
 
my doubt is... as per the textbook i am referring there should be multiples of 90 degree of phase difference is required for circular polarization but here even after substituting all possible values of n= 0,1,2,3,... I couldn't get multiple of 90... then how can it be the representation of circular polarization phase difference??
 
avinamaurya said:
I couldn't get multiple of 90...
You do realize that 90° = ## \pi ## / 2 ?
 
it is +90 deg = +pi/2 for CW=clockwise and
-90deg = -pi/2 for CCW= counter clockwise.

-90 + 360 = 270 = 3*90, so yes, it is odd multiples of 90deg as long as you don't care if it is left-handed or right-handed circular polarization.
 
i got it... I was doing silly mistake substituting wrong value...
Thanks..
 
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