Paper
30 December 2019 Sub-aperture stitching computation time optimization using linear equations system
Marek Stašík
Author Affiliations +
Proceedings Volume 11385, Optics and Measurement International Conference 2019; 113850I (2019) https://doi.org/10.1117/12.2542000
Event: Optics and Measurement 2019 International Conference, 2019, Liberec, Czech Republic
Abstract
Measurement of large or aspheric optical surfaces shape as single aperture using interferometry is problematic due multiple reasons. Typical problem is numerical aperture limitation of the interferometer transmission element. Aspheric surfaces are also problematic due a significant shape deviation from the illumination wavefront. This deviation typically causes vignetting and spatial aliasing on the camera. A solution is sub-aperture measurement and subsequent subaperture stitching. A stitching algorithm in principle uses overlaps between sub-apertures to eliminate aberrations of each sub-aperture to obtain a full-aperture for further analysis. This process is computation time demanding and an optimization has to be implemented in order to obtain result in reasonable time. In this paper, descriptions of considered aberrations using Zernike polynomials are presented and the stitching method based on linear equation system is proposed and it is mathematically described. The method was practically tested with real data measured on spherical surfaces using QED ASI and the results are presented. Stitching quality was quantified for results and compared to other stitching methods.
© (2019) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Marek Stašík "Sub-aperture stitching computation time optimization using linear equations system", Proc. SPIE 11385, Optics and Measurement International Conference 2019, 113850I (30 December 2019); https://doi.org/10.1117/12.2542000
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KEYWORDS
Algorithm development

Zernike polynomials

Optimization (mathematics)

Computing systems

Wavefronts

Aspheric lenses

Matrices

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