Can a Polarizer Change the Polarization State of a Laser Beam?

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SUMMARY

A laser beam incident on a polarizer will experience different intensity outcomes based on its polarization state. When a linearly polarized laser beam aligns with the polarizer's transmission axis, 100% of the beam is transmitted, adhering to Malus's Law, which states that intensity is proportional to the cosine squared of the angle between the beam's polarization direction and the polarizer's axis. Conversely, if the beam is circularly or randomly polarized, only 50% of the intensity is transmitted. The transmitted beam will remain linearly polarized but will change its orientation based on the polarizer's angle.

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james walshe
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Hi there all,
I am a little confused about polarization. If I have a laser beam incident on a single polariser, if I adjust the angle of the polarizers transmission axis so that it is aligned with the plane of polarization of the incident laser beam does it intensity remain unchanged, or does it lose 50% of its intensity due to Malus's Law?. Also can a polarizer change the polarisation state of the incident beam or will the transmitted beam always be linearly polarised?.
 
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Hi, welcome to PF.

If the laser beam is linearly polarized, and it's an ideal polarizer, then 100% of the beam is transmitted when the laser polarization is aligned with the polarizer -- in accordance with Malus's Law:

\frac{I}{I_{inc}}= \cos^2 \theta \text{, with } \theta=0

If the laser beam is circularly polarized or randomly polarized, then 50% is transmitted.

Also can a polarizer change the polarisation state of the incident beam or will the transmitted beam always be linearly polarised?
The transmitted beam will remain linearly polarized, but change in orientation, as the polarizer is rotated.

Hope that helps.
 
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