Ok, I understand Zemax uses the polarization setting (Jx/Jy and Phasex/y) and does the proper computation considering pupil phase and amplitude aberrations for that specific input polarization state. This supposes you know the polarization state of the input scene and it is set before running the computation (and it is likely constant over the imaged scene). In real life, the polarization state can change from image point to image point so it may be useful to retrieve the PSF as function of Jones parameters (or some kind of point spread matrix). I was wondering whether you had an idea of how would you access that kind of information using Zemax? The idea behind it being able to predict the Huygens PSF considering a random user input polarization state (Jx, Jy, Px, Py) at field locaton Fx, Fy and wavelength W.

Thanks in advance for any lead,

Regards

Thanks again for your feedback.

I’m doing End to End image simulation of an optical instrument. The idea is to somewhat expand the image simulation possibility offered by the specific Analysis tool within Zemax/OS. Now the input scene I’m observing has targets that exhibit specific polarization, that varies across the image. The idea is to build a PSF library/grid accounting for polarization aberrations (amplitude/phase) to check how scene polarization may affect the performances of the instrument. In a  first approach I could consider the input scene presents linear polarization only, with varying amplitude and direction.

The thing is that I would want to re-use the PSF library to produce a series of images based on a series of input images, that do not show identical distribution in polarization. A brute force approach would be to compute a specific set of psf for each image separately, which would require a lot of call to Zemax API. On the other hand, if I’m able to build the Mueller PSF matrix of the instrument, I could use this single library (computed only once) to generate/simulate the response of the instrument to a number of input scenes, whatever the input polarization would be.