Paper
6 November 2003 Simulated performance of an optical system that uses deconvolution of multiple phase-diverse aberrated images
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Abstract
Aperture size imposes, by way of diffraction, a fundamental limit on the spatial resolution that can be attained with an imaging system that operates at a given distance from a target. It is therefore natural to seek to improve image resolution by increasing the size of the collection aperture of a remote sensing system. On the other hand, as aperture size increases it becomes technically more difficult, and financially much more expensive, to maintain a figure quality that holds geometrical aberrations to a level that is negligible compared to diffraction effects. This paper presents an analysis of an approach that combines active optics with what has been called a post-detection phase diversity technique [R. A. Gonsalves, "Phase retrieval and diversity in adaptive optics," Opt. Eng. 21, 829-832 (1982)]. The basic concept is to allow for variable focus as an inherent system capability, in order to acquire multiple defocused images, each one of which has slightly different, and complementary, spatial frequency content. The proper deconvolution and merging of these images produces a composite image that is superior to the image that can be acquired at any single focal setting. This paper presents the theoretical basis of this approach, and numerical simulations that include the effects of noise and various levels of third order spherical aberration.
© (2003) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Mark W. Smith "Simulated performance of an optical system that uses deconvolution of multiple phase-diverse aberrated images", Proc. SPIE 5174, Novel Optical Systems Design and Optimization VI, (6 November 2003); https://doi.org/10.1117/12.509524
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Cited by 3 scholarly publications.
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KEYWORDS
Signal to noise ratio

Modulation transfer functions

Diffraction

Composites

Spatial frequencies

Imaging systems

Monochromatic aberrations

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