📐 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
Spatial light modulator in Python
Deformable mirror calibration and control library
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
Generate Zernike Polynomials and its partial derivatives in Cartesian coordinates
Command-line interface for ZEAL
library of commonly used optical propagation functions
Zernike polynomials for an elliptical aperture. In development.
Quickly calculate wavefront using Extended Nijboer-Zernike approach
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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