Chunyu Zhao, Ph.D.
Affiliations: | 2002 | University of Arizona, Tucson, AZ |
Area:
Optics PhysicsGoogle:
"Chunyu Zhao"Mean distance: (not calculated yet)
Parents
Sign in to add mentor| James H. Burge | grad student | 2002 | University of Arizona | |
| (The criteria for correction of quadratic field -dependent aberrations.) | ||||
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Publications
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| Oh CJ, Lowman AE, Dubin M, et al. (2016) Modern technologies of fabrication and testing of large convex secondary mirrors Proceedings of Spie. 9912 |
| Oh CJ, Lowman AE, Smith GA, et al. (2016) Fabrication and testing of 4.2m off-axis aspheric primary mirror of Daniel K. Inouye Solar Telescope Proceedings of Spie. 9912 |
| Elazhary TT, Zhou P, Zhao C, et al. (2015) Generalized sine condition. Applied Optics. 54: 5037-49 |
| Cai W, Zhou P, Zhao C, et al. (2014) Diffractive optics calibrator: measurement of etching variations for binary computer-generated holograms. Applied Optics. 53: 2477-86 |
| Chen S, Zhao C, Dai Y, et al. (2014) Reconfigurable optical null based on counter-rotating Zernike plates for test of aspheres. Optics Express. 22: 1381-6 |
| Martin HM, Allen RG, Burge JH, et al. (2014) Manufacture of the combined primary and tertiary mirrors of the Large Synoptic Survey Telescope Proceedings of Spie - the International Society For Optical Engineering. 9151 |
| Tuell MT, Burge JH, Cuerden B, et al. (2014) Final acceptance testing of the LSST monolithic primary/tertiary mirror Proceedings of Spie - the International Society For Optical Engineering. 9151 |
| Oh CJ, Frater E, Lowman AE, et al. (2014) Development of a wide field spherical aberration corrector for the Hobby Eberly Telescope: Design, fabrication and alignment Proceedings of Spie - the International Society For Optical Engineering. 9145 |
| Zhou P, Burge JH, Zhao C, et al. (2014) Design of adaptive optics calibration source for the Giant Magellan Telescope Proceedings of Spie - the International Society For Optical Engineering. 9148 |
| Zhao C, Burge JH. (2013) Orthonormal curvature polynomials over a unit circle: basis set derived from curvatures of Zernike polynomials. Optics Express. 21: 31430-43 |