Characterizing an unknown eliptical polarization

In summary, Due to the restrictions of COVID-19, the speaker does not have access to the lab and was given information about a linearly polarized exiting beam at +12 degrees when the waveplate is rotated to +70 degrees. However, when the speaker tried to calculate the Jones vector using these numbers, they received a complex number instead of a real, positive one. The speaker also asks about how a polarizer alone can reveal the ellipticity and directions of the major and minor axes, to which the responder explains that you need to measure the power transmitted and the degree of polarization to calculate the Jones vector. The numbers given may have been for a waveplate instead of a polarizer, which could explain the issue with the Jones vector calculation
  • #1
Blanchdog
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Homework Statement
See Uploaded image
Relevant Equations
Jones Calculus: https://en.wikipedia.org/wiki/Jones_calculus
In reality I don't have access to the lab thanks to covid, so I was told that the exiting beam is linearly polarized at +12 degrees when the waveplate is rotated to +70 degrees. I tried plugging these numbers in but got back a complex number for the first component in the Jones vector, when it should have been a real, positive number. Also, how would a polarizer alone reveal the elipticity and directions of the major and minor axes?

Optics 13 prelim.jpg
 
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  • #2
A polarizer alone will not reveal the ellipticity and directions of the major and minor axes. To do this, you need to measure both the power transmitted through the polarizer and the degree of polarization (the ratio of the power transmitted in the two orthogonal directions). You can then calculate the Jones vector from these two measurements. It sounds like the numbers you were given were for a waveplate rather than a polarizer, so that may explain why you got a complex number for the first component in the Jones vector.
 

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