2004
DOI: 10.1364/josaa.21.001841
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Mistral: a myopic edge-preserving image restoration method, with application to astronomical adaptive-optics-corrected long-exposure images

Abstract: Deconvolution is a necessary tool for the exploitation of a number of imaging instruments. We describe a deconvolution method developed in a Bayesian framework in the context of imaging through turbulence with adaptive optics. This method uses a noise model that accounts for both photonic and detector noises. It additionally contains a regularization term that is appropriate for objects that are a mix of sharp edges and smooth areas. Finally, it reckons with an imperfect knowledge of the point-spread function … Show more

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Cited by 150 publications
(155 citation statements)
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“…The projected ellipse parameters can also be extracted from images deconvolved with an alternate algorithm such as Mistral (Conan et al 2000;Mugnier et al 2004). These contours provide a direct measurement of details of the projected shape of the asteroid, allowing the construction of the radius vector model that we present in Carry et al (2010b), providing a more refined description of the shape of Lutetia.…”
Section: Discussionmentioning
confidence: 99%
“…The projected ellipse parameters can also be extracted from images deconvolved with an alternate algorithm such as Mistral (Conan et al 2000;Mugnier et al 2004). These contours provide a direct measurement of details of the projected shape of the asteroid, allowing the construction of the radius vector model that we present in Carry et al (2010b), providing a more refined description of the shape of Lutetia.…”
Section: Discussionmentioning
confidence: 99%
“…We then restored the images to optimal angular-resolution using the Mistral deconvolution algorithm (Conan et al 2000;Mugnier et al 2004). The validity of this approach (real-time Adaptive-Optics correction followed by a posteriori deconvolution) has already been demonstrated elsewhere (Marchis et al 2002;Witasse et al 2006).…”
Section: Disk-resolved Imaging Observationsmentioning
confidence: 99%
“…Because calibration is assumed to be performed with high flux levels, we adopt a non-stationary white Gaussian model, which is a good approximation of a mix of photon and detector noises. Its variance is the sum of the photon and detector noise variances: (Mugnier et al 2004), with t the pixel position in the detector plane. The former can be estimated as the image itself thresholded to positive values, and the latter can be calibrated prior to the observations.…”
Section: Coffee: Principlementioning
confidence: 99%