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Analyzing optics test data on rectangular apertures using 2-D Chebyshev polynomials

机译:使用二维Chebyshev多项式分析矩形孔径上的光学测试数据

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摘要

We use the two-dimensional Chebyshev polynomials as the basis for decomposition of test data over rectangular apertures, particu-larly for anamorphic optics. This includes simple optics such as cylindrical lenses and mirrors as well as complex optics, such as aspheric cylindrical optics. The new basis set is strictly orthogonal over rectangles of arbitrary aspect ratio and they correspond well with the aberrations of systems containing such type of optics. An example is given that applies the new basis set to study the surface figure error of a cylindrical Schmidt cor* rector plate. It is not only an excellent fitting basis but also can be used to flag misalignment errors that are critical to fabrication.
机译:我们使用二维Chebyshev多项式作为矩形孔径上测试数据分解的基础,尤其是变形光学。这包括简单的光学器件,例如圆柱透镜和反射镜,以及复杂的光学器件,例如非球面圆柱光学器件。新的基集在任意纵横比的矩形上严格正交,并且与包含此类光学元件的系统的像差非常吻合。给出了一个使用新的基础集研究圆柱Schmidt cor *校正板的表面图形误差的示例。它不仅是出色的拟合基础,而且可以用于标记对制造至关重要的失准误差。

著录项

  • 来源
    《Optical engineering》 |2011年第4期|p.043609.1-043609.8|共8页
  • 作者单位

    The University of Alabama in Huntsvi Center for Applied Optics 301 Sparkman Drive Huntsville, Alabama 35805;

    The University of Alabama in Huntsvi Center for Applied Optics 301 Sparkman Drive Huntsville, Alabama 35805;

    The University of Alabama in Huntsvi Center for Applied Optics 301 Sparkman Drive Huntsville, Alabama 35805;

    The University of Alabama in Huntsvi Center for Applied Optics 301 Sparkman Drive Huntsville, Alabama 35805;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    metrology; anamorphic optics; chebyshev polynomials; rectangular apertures;

    机译:计量变形光学切比雪夫多项式矩形孔;

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