Presentation + Paper
19 January 2017 Wavefront reconstruction over discontinuous apertures by inclusion of additional integration equations
Joel Lau, Donald J. Wittich III
Author Affiliations +
Abstract
An extension to zonal wavefront reconstruction estimation algorithms is proposed for irregular and discontinuous apertures. Many applications in astronomy and directed energy feature wavefront reconstruction over apertures partially obscured by a secondary mirror and its supports. In the worst case, these obscurations can separate the aperture into multiple discontinuous regions. The method proposed uses integration equations derived from the Taylor theorem assuming missing slope data. These integration equations are included in the least-squares solution of the wavefront and provide constants of slope integration which minimize the error introduced by the discontinuities. The equations can be included in any zonal estimation scheme. Several algorithms with and without the additional integration equations are evaluated against wavefronts gathered in recent optical flight tests. Finally, an evaluation of the noise-induced error is given for the same set of algorithms.
Conference Presentation
© (2017) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Joel Lau and Donald J. Wittich III "Wavefront reconstruction over discontinuous apertures by inclusion of additional integration equations", Proc. SPIE 9982, Unconventional Imaging and Wavefront Sensing XII, 99820B (19 January 2017); https://doi.org/10.1117/12.2238069
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KEYWORDS
Wavefront reconstruction

Wavefront reconstruction

Reconstruction algorithms

Wavefronts

Wavefronts

Directed energy weapons

Wavefront sensors

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