Average gradient of Zernike polynomials over polygons. [PDF]
Akondi V, Dubra A.
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Zernike polynomials constitute an essential mathematical basis for representing functions defined over the unit disk. They are widely used in a diverse range of scientific and engineering disciplines, including adaptive optics for characterizing ...
Ilya Galaktionov
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Investigating the potential of Zernike polynomials to characterise spatial distribution of macular pigment. [PDF]
Allen P +3 more
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Characteristic of entire corneal topography and tomography for the detection of sub-clinical keratoconus with Zernike polynomials using Pentacam. [PDF]
Xu Z +9 more
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Variational calculus approach to Zernike polynomials with application to FCS. [PDF]
Gligonov I, Enderlein J.
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Using Diffraction Deep Neural Networks for Indirect Phase Recovery Based on Zernike Polynomials. [PDF]
Yuan F +5 more
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Technical variability of cornea parameters derived from anterior segment OCT fitted with Fringe Zernike polynomials. [PDF]
Langenbucher A +4 more
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Zernike expansions of derivatives and Laplacians of the Zernike circle polynomials
The partial derivatives and Laplacians of the Zernike circle polynomials occur in various places in the literature on computational optics. In a number of cases, the expansion of these derivatives and Laplacians in the circle polynomials are required. For the first-order partial derivatives, analytic results are scattered in the literature, starting as
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Design and Error Analysis of an Optical Measurement System for the Wavefront of Large-Aperture Segmented Mirror. [PDF]
He Y +5 more
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High-Order Aberrations in Cataract Surgery: Current Status and Future Perspectives: A Scoping Review. [PDF]
Musat AAM +5 more
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