Zernike vs. Bessel circular functions in visual optics
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D. R. Iskander | Sabino Chávez-Cerda | D Robert Iskander | S. Chávez-Cerda | J. Trevino | Juan P Trevino | Jesus E Gómez-Correa | J. Gómez-Correa
[1] Martin Schneider,et al. Modeling Corneal Surfaces With Rational Functions for High-Speed Videokeratoscopy Data Compression , 2009, IEEE Transactions on Biomedical Engineering.
[2] F. B.. Introduction to Bessel Functions , 1939, Nature.
[3] Andrei Martínez-Finkelshtein,et al. Adaptive cornea modeling from keratometric data. , 2011, Investigative ophthalmology & visual science.
[4] D. R. Iskander,et al. Optimal modeling of corneal surfaces with Zernike polynomials , 2001, IEEE Transactions on Biomedical Engineering.
[5] Lijuan Su,et al. Whole-Surface Characterization of Progressive Addition Lenses , 2011, Optometry and vision science : official publication of the American Academy of Optometry.
[6] J. Espinosa,et al. Optical surface reconstruction technique through combination of zonal and modal fitting. , 2010, Journal of biomedical optics.
[7] Pablo Artal,et al. An Analytical Model Describing Aberrations in the Progression Corridor of Progressive Addition Lenses , 2006, Optometry and vision science : official publication of the American Academy of Optometry.
[8] Henryk T Kasprzak,et al. Approximating ocular surfaces by generalised conic curves , 2006, Ophthalmic & physiological optics : the journal of the British College of Ophthalmic Opticians.
[9] R. Navarro,et al. Multizone model for postsurgical corneas: analysis of standard and custom LASIK outcomes. , 2008, Journal of biomedical optics.
[10] Peter Dirksen,et al. Assessment of an extended Nijboer-Zernike approach for the computation of optical point-spread functions. , 2002, Journal of the Optical Society of America. A, Optics, image science, and vision.
[11] V. Mahajan. Aberration Theory Made Simple , 1991 .
[12] D. Koch,et al. Fitting behaviors of Fourier transform and Zernike polynomials , 2007, Journal of cataract and refractive surgery.
[13] C. Rao,et al. Modified Gaussian influence function of deformable mirror actuators. , 2008, Optics express.
[14] M. B. Roopashree,et al. A Novel Model of Influence Function: Calibration of a Continuous Membrane Deformable Mirror , 2012 .
[15] Justiniano Aporta,et al. Representation of wavefronts in free-form transmission pupils with Complex Zernike Polynomials , 2011 .
[16] Emil Wolf. The diffraction theory of aberrations , 1951 .
[17] V. Mahajan. Optical Imaging and Aberrations , 1998 .
[18] S. Klyce,et al. Zernike polynomial fitting fails to represent all visually significant corneal aberrations. , 2003, Investigative ophthalmology & visual science.
[19] Bernard Roelof Andries Nijboer. The diffraction theory of aberrations , 1942 .
[20] C. L. Beattie. Table of first 700 zeros of Bessel functions — J l (x) and J' l (x) , 1958 .
[21] Luis Alberto Carvalho,et al. Accuracy of Zernike polynomials in characterizing optical aberrations and the corneal surface of the eye. , 2005, Investigative ophthalmology & visual science.
[22] Geunyoung Yoon,et al. Comparison of Zernike and Fourier wavefront reconstruction algorithms in representing corneal aberration of normal and abnormal eyes. , 2008, Journal of refractive surgery.
[23] J. M. Miller,et al. Representation of videokeratoscopic height data with Zernike polynomials. , 1995, Journal of the Optical Society of America. A, Optics, image science, and vision.
[24] Michael D Karon,et al. Advantages and disadvantages of the Zernike expansion for representing wave aberration of the normal and aberrated eye. , 2004, Journal of refractive surgery.
[25] Jorge L. Alio,et al. An adaptive algorithm for the cornea modeling from keratometric data , 2010 .
[26] N. Mcbride,et al. Planetary impact crater analysis with eigenfunction expansion , 2002 .
[27] D. Malacara-Hernández,et al. PRINCIPLES OF OPTICS , 2011 .
[28] J. Alió,et al. Comparative analysis of some modal reconstruction methods of the shape of the cornea from corneal elevation data. , 2009, Investigative ophthalmology & visual science.
[29] D. R. Iskander,et al. Modeling Videokeratoscopic Height Data with Spherical Harmonics , 2009, Optometry and vision science : official publication of the American Academy of Optometry.
[30] J. Schwiegerling,et al. Using Corneal Height Maps and Polynomial Decomposition to Determine Corneal Aberrations , 1997, Optometry and vision science : official publication of the American Academy of Optometry.
[31] H. F. Davis. Fourier series and orthogonal functions , 1965 .
[32] F. Hendrikse,et al. Development of a Wide Field Height Eye Topographer: Validation on Models of the Anterior Eye Surface , 1998, Optometry and vision science : official publication of the American Academy of Optometry.
[33] Mark R. Morelande,et al. A refined bootstrap method for estimating the Zernike polynomial model order for corneal surfaces , 2004, IEEE Transactions on Biomedical Engineering.
[34] J. Murphy,et al. The Gaussian beam mode analysis of classical phase aberrations in diffraction-limited optical systems , 2003 .
[35] Qing Wang,et al. Rotational Invariance Based on Fourier Analysis in Polar and Spherical Coordinates , 2009, IEEE Transactions on Pattern Analysis and Machine Intelligence.