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Zernike and Other Useful Polynomials
2013The use of polynomials offers several benefits in optomechanical analysis including improving data interpretation and providing efficient means of data transfer. Zernike polynomials are a popular form and are well suited for use with optical systems.
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Zernike Circle Polynomials and Optical Aberrations of Systems with Circular Pupils
Applied Optics, 1994Virendra N Mahajan
exaly
Zernike polynomials as a basis for wave-front fitting in lateral shearing interferometry
Applied Optics, 1997Hedser Van Brug
exaly
Recursive formula to compute Zernike radial polynomials
Optics Letters, 2013Raveendran Paramesran
exaly
Gram–Schmidt orthogonalization of the Zernike polynomials on apertures of arbitrary shape
Optics Letters, 2004Brent Ellerbroek
exaly
Zernike Annular Polynomials and Optical Aberrations of Systems with Annular Pupils
Applied Optics, 1994Virendra N Mahajan
exaly
Algorithm for computation of Zernike polynomials expansion coefficients
Applied Optics, 1989Aluizio Prata, A Prata
exaly

