📐 Orthogonal polynomials in all shapes and sizes.
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Updated
Feb 15, 2024
📐 Orthogonal polynomials in all shapes and sizes.
Python package for high-performance spatial light modulator (SLM) control and holography. Supports features from aberration-corrected 3D point clouds to automated Fourier-domain calibrations.
Modal Shack-Hartmann wavefront sensor toolbox for MATLAB
Extended Nijboer-Zernike (ENZ) theory toolbox for Python
Deformable mirror calibration and control library
Spatial light modulator in Python
Recursive and direct calculation of real-valued Zernike polynomials and associated 2D PSF kernels
Phase diversity method for atmospheric wavefront sensing from a pair of images (in focus and out of focus).
Prediction of Zernike coefficients by artificial intelligence
Orthogonal polynomials for optics analysis
🔬motif-learn: machine learning in scanning transmission electron microscopy
Command-line interface for ZEAL
Generate Zernike Polynomials and its partial derivatives in Cartesian coordinates
Quickly calculate wavefront using Extended Nijboer-Zernike approach
library of commonly used optical propagation functions
Zernike polynomials for an elliptical aperture. In development.
generates optical data by propagating light sources through atmosphere and telescope modelling
Propagation of a light field from infinity through a lense with optical defects. Visualisation of the resulting beam at the collimation point. Project done in collaboration with Ethan Reuchin. (not present on Github as of now.
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