- #1
BigTanker22
- 1
- 0
Diffraction is obviously a limiting constraint on high-precision imaging instruments. But is it possible, given a known aperture shape, to remove the diffraction caused by that aperture?
At this point, I know that the diffraction pattern of an aperture or slide film brought to rear focus is the Fourier transform of that object (assuming uniform illumination). My problem is that a Fourier transform consists of both real and imaginary components, but image intensity is the mod-squared of the electric field (I = |E|2), so only amplitudes are measured.
If I'm somehow able to record the phase information (Im(E)2) of the diffraction pattern, then I should be able to reconstruct the electric field at the Fraunhoffer plane according to: Re(E) = sqrt(|E|2 - Im(E)2) .
Can this be done somehow with an interferometer?
At this point, I know that the diffraction pattern of an aperture or slide film brought to rear focus is the Fourier transform of that object (assuming uniform illumination). My problem is that a Fourier transform consists of both real and imaginary components, but image intensity is the mod-squared of the electric field (I = |E|2), so only amplitudes are measured.
If I'm somehow able to record the phase information (Im(E)2) of the diffraction pattern, then I should be able to reconstruct the electric field at the Fraunhoffer plane according to: Re(E) = sqrt(|E|2 - Im(E)2) .
Can this be done somehow with an interferometer?