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Results 1 to 25 of 379

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The placido wavefront sensor and preliminary measurement on a mechanical eyeCARVALHO, Luis Alberto; CASTRO, Jarbas C.Optometry and vision science. 2006, Vol 83, Num 2, pp 108-118, issn 1040-5488, 11 p.Article

Analysis of the optical properties of crystalline lenses by point-diffraction interferometryACOSTA, Eva; VAZQUEZ, Daniel; RODRIGUEZ CASTILLO, Luis et al.Ophthalmic & physiological optics. 2009, Vol 29, Num 3, pp 235-246, issn 0275-5408, 12 p.Article

Overlay error due to lens coma and asymmetric illumination dependence on pattern featureNOMURA, H; SATO, T.SPIE proceedings series. 1998, pp 199-210, isbn 0-8194-2777-2Conference Paper

Zernike polynomial fitting fails to represent all visually significant corneal aberrationsSMOLEK, Michael K; KLYCE, Stephen D.Investigative ophthalmology & visual science. 2003, Vol 44, Num 11, pp 4676-4681, issn 0146-0404, 6 p.Article

The contribution of high order Zernike modes to wavefront tiltTEN BRUMMELAAR, T. A.Optics communications. 1995, Vol 115, Num 5-6, pp 417-424, issn 0030-4018Article

Analysis of Absolute Testing based on Even-Odd Functions by Zernike polynomialsJIA XIN; XING TINGWEN; LIN WUMEI et al.Proceedings of SPIE, the International Society for Optical Engineering. 2010, Vol 7656, issn 0277-786X, isbn 978-0-8194-8086-6, 76563E.1-76563E.6, 3Conference Paper

Variable aberration generators using rotated Zernike platesACOSTA, Eva; BARA, Salvador.Journal of the Optical Society of America. A, Optics, image science, and vision (Print). 2005, Vol 22, Num 9, pp 1993-1996, issn 1084-7529, 4 p.Article

Demodulation of a single-image interferogram using a Zernike-polynomial-based phase-fitting technique with a differential evolution algorithmCHAO TIAN; YONGYING YANG; TAO WEI et al.Optics letters. 2011, Vol 36, Num 12, pp 2318-2320, issn 0146-9592, 3 p.Article

Zernike-based matrix model of deformable mirrors : optimization of aperture sizeALDA, L; BOREMAN, G. D.Applied optics. 1993, Vol 32, Num 13, pp 2431-2438, issn 0003-6935Article

Image description with generalized pseudo-Zernike momentsTING XIA; HONGQING ZHU; HUAZHONG SHU et al.Journal of the Optical Society of America. A, Optics, image science, and vision (Print). 2007, Vol 24, Num 1, pp 50-59, issn 1084-7529, 10 p.Article

Radius of curvature measurement of spherical smooth surfaces by multiple-beam interferometry in reflectionABDELSALAM, D. G; SHAALAN, M. S; ELOKER, M. M et al.Optics and lasers in engineering. 2010, Vol 48, Num 6, pp 643-649, issn 0143-8166, 7 p.Article

A Method for Fringe Normalization by Zernike PolynomialTIEN, Chuen-Lin; JYU, Siao-Shan; YANG, Huei-Min et al.Optical review. 2009, Vol 16, Num 2, pp 173-175, issn 1340-6000, 3 p.Conference Paper

Study on an automatic processing technique of the circle interference fringe for fine interferometryXUELIAN YU; YONG YAO; WEIJIE SHI et al.Optik (Stuttgart). 2010, Vol 121, Num 9, pp 826-830, issn 0030-4026, 5 p.Article

Preliminary results of Neural networks and Zernike polynomials for classification of videokeratography mapsCARVALHO, Luis Alberto.Optometry and vision science. 2005, Vol 82, Num 2, pp 151-158, issn 1040-5488, 8 p.Article

Development of a Practical Performance Aberration Retrieval Method from Spot Intensity Images using Inverse AnalysisUESHIMA, Masashi; AMAYA, Kenji; KATAOKA, Kosei et al.Optical review. 2009, Vol 16, Num 2, pp 141-148, issn 1340-6000, 8 p.Conference Paper

Automated decision tree classification of corneal shapeTWA, Michael D; PARTHASARATHY, Srinivasan; ROBERTS, Cynthia et al.Optometry and vision science. 2005, Vol 82, Num 12, pp 1038-1046, issn 1040-5488, 9 p.Article

Design of reflective projection lens with Zernike polynomials surfacesZHENRONG ZHENG; XUTAO SUN; XU LIU et al.Displays. 2008, Vol 29, Num 4, pp 412-417, issn 0141-9382, 6 p.Article

The Charles F. Prentice award lecture 2005: optics of the human eye : Progress and problemsCHARMAN, W. Neil.Optometry and vision science. 2006, Vol 83, Num 6, pp 335-345, issn 1040-5488, 11 p.Article

Absolute accuracy of placido-based videokeratographs to measure the optical aberrations of the corneaCARVALHO, Luis Alberto.Optometry and vision science. 2004, Vol 81, Num 8, pp 616-628, issn 1040-5488, 13 p.Article

High order multi-dimensional moment generating algorithm and the efficient computation of Zernike momentsMOHAMMED SADIQ ABDUL-HAMEED.International conference on acoustics, speech, and signal processing. 1997, pp 3061-3064, isbn 0-8186-7919-0Conference Paper

Modal phase estimation from wavefront curvature sensingRIOS, S; ACOSTA, E; BARA, S et al.Optics communications. 1996, Vol 123, Num 4-6, pp 453-456, issn 0030-4018Article

Evaluation of optical aberrations in point imagesLOOMIS, J. S.Applied optics. 1992, Vol 31, Num 13, pp 2211-2222, issn 0003-6935Article

Fitting behaviors of Fourier transform and Zernike polynomialsLI WANG; CHEMYAK, Dimitri; YEH, David et al.Journal of cataract and refractive surgery. 2007, Vol 33, Num 6, pp 999-1004, issn 0886-3350, 6 p.Article

Ronchi test and a new phase reduction algorithmDER-SHEN WAN; DING-TIN LIN.Applied optics. 1990, Vol 29, Num 22, pp 3255-3265, issn 0003-6935Article

Algorithm for computation of Zernike polynomials expansion coefficientsPRATA, A. JR; RUSCH, W. V. T.Applied optics. 1989, Vol 28, Num 4, pp 749-754, issn 0003-6935Article

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