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Nasrin Ghanbari OPTI 521

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Introduction Spherical wavefront from interferometer is incident on CGH Reflected light will have an aspheric phase function CGH cancels the aspheric phase Emerging wavefront will be spherical and it goes back to interferometer CGH Aspheric Mirror

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Design Process Start with design and optimization of CGH in Zemax: Single pass geometry Phase function Double pass geometry Design of CGH in Zemax Alignment CGH Conversion to line pattern Fabrication

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Virtual Glass Snell’s law: If n 1 = 0 then sin θ 2 =0 Therefore θ 2 =0 and the emerging ray is perpendicular to aspheric surface

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Single Pass Geometry CGH

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Beam Footprint Width of the spot size: The number of waves of tilt needed to separate diffraction orders: [1] [1] Dr. Jim Burge, “Computer Generated Holograms for Optical Testing”

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Phase Design Zernike Coefficient Value Zernike Coefficient Value Zernike Coefficient Value A 10.00E+00A 133.85E-04A 25-9.49E-03 A 21.10E+02A 146.89E-05A 260.00E+00 A 30.00E+00A 15-2.50E+00A 27-7.18E-01 A 4-3.27E+01A 16-3.94E-01A 28-2.89E-01 A 57.00E+01A 17-3.07E+00A 29-4.89E-05 A 6-1.74E-01A 18-8.31E-05A 30-1.80E-05 A 7-6.57E-02A 19-3.30E-05A 317.30E-02 A 8-2.89E+01A 201.60E+00A 326.16E-03 A 9-4.41E+00A 216.22E-01A 332.35E-05 A 10-4.13E-04A 221.06E-04A 342.06E-06 A 111.24E+01A 23-3.56E-06A 35-4.81E-03 A 126.26E+00A 24-1.76E-01A 365.94E-04

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Zernike Fringe Phase M is the diffraction order of the CGH N is the number of Zernike terms; Zemax supports up to 37 Z i (ρ,φ) is the i th term in the Zernike polynomial A i is the coefficient of that term in units of waves. AiAi Z i (ρ,φ) A1A1 1 A2A2 ρ cos(φ) A3A3 ρ sin(φ) A4A4 2 ρ 2 - 1 A5A5 ρ 2 cos (2 φ) A6A6 ρ 2 sin(2 φ)......

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Double Pass Geometry The double pass geometry models the physical setup. Check the separation of various diffraction orders Flip the sign of diffraction order for CGH and radius of curvature for the mirror

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Diffraction Orders Use multi-configuration editor in Zemax The +1 diffraction order appears in red To block other orders place an aperture at best focus.

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Sources of Error Pattern Distortion: error in the positioning of the fringe lines Misalignment of CGH: alignment marks and cross hairs are placed around the main CGH [2] R. Zehnder, J. Burge and C. Zhao, “Use of computer generated holograms for alignment of complex null correctors”

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2D Line Pattern Phase Function Position on Substrate Wavefront Profile [1] Chrome Segment Spacing [1] Dr. Jim Burge, “Computer Generated Holograms for Optical Testing”

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Physical Setup CGH *Photos taken at the Mirror Lab

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Conclusion Phase function of CGH can be optimized for a particular testing geometry. The process is carried out in three steps Tilt must be added to CGH to separate +1 order from the other diffraction orders. Diffraction efficiency was not discussed; for an amplitude grating it is about 10% for the +1 order For accurate placement of CGH in the testing setup, it is necessary to include the alignment CGH.

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Thank You Chunyu Zhao Daewook Kim Javier Del Hoyo Todd Horne Wenrui Cai Won Hyun Park

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