Acta Optica Sinica, Volume. 32, Issue 2, 222001(2012)

Establishment of an Equation of Schmidt Corrector Plate with Large Aperture Based on Wavefront Aberration Functions

Pan Baozhu1,2、*, Cheng Haobo1, Wen Yongfu1, and Cao Guili1
Author Affiliations
  • 1[in Chinese]
  • 2[in Chinese]
  • show less

    A Schmidt optical system consists of a Schmidt corrector plate and a spherical primary mirror, in which the corrector plate lies at the center of the spherical mirror. The focus of the system is not necessarily coincident with the one of the mirror. To precisely find the initial surface parameters of the corrector, a mathematical model based on wavefront aberration functions with the corrector plate surface varying as a function of defocusing amount is established. This model simultaneously corrects both the third-order and the 5th-order spherical aberrations for the system. A Schmidt optical system with aperture size 1000 mm, the mirror radius of curvature 2000 mm and the F number 1 is designed as an example to analyze and test the correctness of the mathematical model of the corrector. The results show that the mathematical model for the corrector agrees with the optimized result of the optical design software Zemax very well. The initial parameters of the optical system are improved greatly. It provided the theoretical foundation of the Schmidt optical systems design with the large aperture and the large relative aperture.

    Tools

    Get Citation

    Copy Citation Text

    Pan Baozhu, Cheng Haobo, Wen Yongfu, Cao Guili. Establishment of an Equation of Schmidt Corrector Plate with Large Aperture Based on Wavefront Aberration Functions[J]. Acta Optica Sinica, 2012, 32(2): 222001

    Download Citation

    EndNote(RIS)BibTexPlain Text
    Save article for my favorites
    Paper Information

    Category: Optical Design and Fabrication

    Received: May. 16, 2011

    Accepted: --

    Published Online: Dec. 15, 2015

    The Author Email: Baozhu Pan (ntunba@126.com)

    DOI:10.3788/aos201232.0222001

    Topics