Double slit with a quarter wave polarizer on one slit

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SUMMARY

The discussion centers on the effects of placing a quarter-wave polarizer in front of one slit in the double slit experiment with linearly polarized light. As the quarter-wave plate is rotated, the polarization of the light changes from linear to circular and back, resulting in a transition from a perfect interference pattern to a mixture of interference and diffraction patterns. The key takeaway is that the polarization change affects the ability of light to interfere, as it alters the phase relationship between the beams from the two slits, leading to varying visibility of the interference fringes.

PREREQUISITES
  • Understanding of linear and circular polarization
  • Familiarity with the double slit experiment
  • Knowledge of wave optics and interference patterns
  • Basic principles of quarter-wave plates
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  • Research the mathematical description of polarization states in optics
  • Learn about the impact of phase shifts on interference patterns
  • Explore the role of polarization in quantum mechanics and single-photon experiments
  • Investigate advanced optical devices like polarizers and wave plates
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Physicists, optical engineers, and students studying wave optics or quantum mechanics will benefit from this discussion, particularly those interested in the interplay between polarization and interference phenomena.

Marco Masi
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Suppose a linear polarized light wave front is incident on a double slit. What happens if one places a quarter-wave polarizer in front of only one slit in the double slit experiment? Does one obtain the usual inteference fringes? Or the diffraction pattern only? Else?
 
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Depending on the orientation of the quarter wave plate, it will rotate the polarization of the light passing through that slit from linear, to circular, and back to linear as the plate is rotated. At all points, the light passing through that slit will have a significant component of linear polarization along the same direction--- anywhere between 100 percent and 50 percent.

What you will see on the screen as you rotate the 1/4 waveplate, is that it will change from a perfect slit interference pattern to a 50/50 mixture of the slit interference pattern and the diffraction pattern, and back again to perfect slit interference.
 
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jfizzix said:
Depending on the orientation of the quarter wave plate, it will rotate the polarization of the light passing through that slit from linear, to circular, and back to linear as the plate is rotated. At all points, the light passing through that slit will have a significant component of linear polarization along the same direction--- anywhere between 100 percent and 50 percent.

What you will see on the screen as you rotate the 1/4 waveplate, is that it will change from a perfect slit interference pattern to a 50/50 mixture of the slit interference pattern and the diffraction pattern, and back again to perfect slit interference.

Ok, this may make sense... but I still don't get it why a polarization change induces a diffraction pattern. As far as I understand the double slit experiment, as any interference phenomenon in general, it is only the phase difference on the detection screen between the two light beams coming from the two slits which determine the diffraction and interference pattern. Here, of course, the rotation of the polarizer at 100 percent determines also ##\lambda##/4 phase shift. But I think of it as resulting in a spatial shift of the interference fringes, not an overlap between the diffraction envelope and the fringes. What am I missing here?
 
Marco Masi said:
Ok, this may make sense... but I still don't get it why a polarization change induces a diffraction pattern. As far as I understand the double slit experiment, as any interference phenomenon in general, it is only the phase difference on the detection screen between the two light beams coming from the two slits which determine the diffraction and interference pattern. Here, of course, the rotation of the polarizer at 100 percent determines also ##\lambda##/4 phase shift. But I think of it as resulting in a spatial shift of the interference fringes, not an overlap between the diffraction envelope and the fringes. What am I missing here?

You know that the interference arises when light can go through both slits. That requires the light going through both slits to have the same polarization. That won't happen with some of the light when it is shifted at one slit.

This experiment touches on some of the ideas you mention:
http://sciencedemonstrations.fas.ha...-demonstrations/files/single_photon_paper.pdf
 

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