1. SF_Spec_Calc.zip<\/a> by Stacie Manuel<\/p>\n This Matlab function calculates the polishing specification for a telescope, following the discussion by Hill in “Optical Design, Error Budget and Specifications for the Columbus Project Telescope” (Proc. SPIE 1236, 86-107 (1990)).<\/p>\n 2. zStd.zip<\/a> by Ping Zhou<\/p>\n This Matlab function generates the circular Zernike polynomials, following the discussion by Noll\u00a0 in “Zernike polynomials and atmospheric turbulence”\u00a0 (J. Opt. Soc. Am., 66, 3, 207\u2013211(1976)).\u00a0 The numbering of this set of Zernike polynomials is the same as the “Standard Zernike Polynomials” in Zemax.<\/p>\n 3. zAnnular.zip<\/a> by Ping Zhou<\/p>\n This Matlab function generates the annular Zernike polynomials, following the discussion by Mahajan in “Zernike annular polynomials for imaging systems with annular pupils” (J. Opt. Soc. Am., Vol.71, 75-85 (1981)).\u00a0 The numbering of this set of Zernike polynomials is the same as that in Durango.<\/p>\n 4. zAnnularStd.zip<\/a> by Ping Zhou<\/p>\n This Matlab function generates the annular Zernike polynomials, following the discussion by Mahajan in “Zernike annular polynomials for imaging systems with annular pupils” (J. Opt. Soc. Am., Vol.71, 75-85 (1981)).\u00a0 The numbering of this set of Zernike polynomials is the same as the “Standard Zernike Polynomials” in Zemax.<\/p>\n 5. Stitch.zip<\/a> by Chunyu Zhao<\/p>\n This Matlab function stitches the subaperture measurements and provide a stitched map.\u00a0 The algorithm was discussed by Otsubo in “Measurement of large plane surface shapes by connecting small-aperture interferograms” (Optical Engineering, Vol.33 No.2 608-613 (1994))<\/p>\n 6. OAP_Normal.dll<\/a> by Chunyu Zhao<\/p>\n This Zemax dll file models an off-axis parabolic surface.\u00a0 It is useful when designing a CGH for testing an off-axis parabolic surface.\u00a0 “Param 1” for off-axis distance measured in the parent coordinate. When it is positive, the parent vertex is on the plus y direction. When it is negative, the parent vertex is on the minus y direction.<\/p>\n 7. OffAxis<\/a>Parabola.dll<\/a> by Chunyu Zhao<\/p>\n This Zemax dll file models an off-axis parabola.\u00a0 It is useful when designing a CGH for testing an off-axis parabola.\u00a0 Use the same parameter as OAP_Normal.dll.<\/p>\n 8. OAEA_Normal3.dll<\/a> by Chunyu Zhao<\/p>\n This Zemax dll file models an off-axis even asphere surface.\u00a0 All the rays incident on this surface come out normal to the surface. It is useful when designing a CGH for testing an off-axis even asphere surface. It has the same parameters as standard even asphere surface as well as<\/p>\n Param 0: a rotation angle about z-axis of the off-axis distance from y-axis following the right hand rule. 9. OffAxisEvenAsphere3.dll<\/a> by Chunyu Zhao<\/p>\n This Zemax dll file models an off-axis even asphere surface. Use same parameters as OAEA_Normal3.dll.<\/p>\n 10. DistortionFittingAndCorrection.zip<\/a> by Chunyu Zhao<\/p>\n There are two Matlab functions in this zip files.\u00a0 One is for distortion fitting and the other is to correct the distortion using a series of polynomials.<\/p>\n 11. OrthogonalPoly.zip<\/a> by Chunyu Zhao<\/p>\n This Matlab function generates the matrix converting Zernike series to a new orthonormal series in a racetrack area.\u00a0 The algorithm is discussed by Guang-ming Dai and Virendra N. Mahajan in “Nonrecursive determination of orthonormal polynomials with marix formulation,” OPTICS LETTERS, Vol.32 No.1, January, 2007.<\/p>\n 12. SurfaceAnalyzer by Won Hyun Park<\/p>\n 13. GET_CGHZERNCOEFF.zpl<\/a> by Chunyu Zhao<\/p>\n This Zemax macro read in Zernike coefficients in the extra data and write them into a text file.<\/p>\n 14. SET_ZERNCOEFF.zpl<\/a> by Chunyu Zhao<\/p>\n This Zemax macro read in Zernike coefficients from a text file and set the extra data for the specified surface in Zemax.<\/p>\n
\nParam 1: off-axis distance, following the same sign convention as OAP_Normal.<\/p>\n