2017
DOI: 10.1364/josaa.34.000904
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Principles of image reconstruction in optical interferometry: tutorial

Abstract: This paper provides a general introduction to the problem of image reconstruction from interferometric data. A simple model of the interferometric observables is given and the issues arising from sparse Fourier data are discussed. The effects of various regularizations are described. In the proposed general framework, most existing algorithms can be understood. For an astronomer, such an understanding is crucial not only for selecting and using an algorithm but also to ensure correct interpretation of the resu… Show more

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Cited by 51 publications
(45 citation statements)
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“…This work builds on decades of past work in applying regularized maximum likelihood approaches to interferometric imaging, and is in particular inspired by the simultaneous minimization of multiple data terms pioneered in optical interferometric imaging (see e.g. Thiébaut (2013); Thiébaut & Young (2017)). This work extends that framework by imaging data directly with closure amplitudes (or their logarithms) for the first time, rather than relying on amplitude selfcalibration.…”
Section: Discussionmentioning
confidence: 99%
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“…This work builds on decades of past work in applying regularized maximum likelihood approaches to interferometric imaging, and is in particular inspired by the simultaneous minimization of multiple data terms pioneered in optical interferometric imaging (see e.g. Thiébaut (2013); Thiébaut & Young (2017)). This work extends that framework by imaging data directly with closure amplitudes (or their logarithms) for the first time, rather than relying on amplitude selfcalibration.…”
Section: Discussionmentioning
confidence: 99%
“…While relatively new to radio interferometry and VLBI, reconstructions using Equation (14) with multiple data terms and regularizers are common in optical interferometry (see e.g. Buscher (1994); Baron et al (2010); Thiébaut (2013); Thiébaut & Young (2017)).…”
Section: Imaging With Regularized Maximum Likelihood 31 Imaging Framentioning
confidence: 99%
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“…The most remarkable observation about Eqs. (7,9) relevant for the context of this work is that the j-th diagonal elements of the inverse matrix are bounded by elements of the original matrix in the vicinity j ± 2. This holds for arbitrary real invertible matrix A as well.…”
Section: Data Availabilitymentioning
confidence: 99%
“…The different reconstructions were all started with an initial image given by an unresolved source centered in the field of view. An hyperbolic edge preserving smoothness 16 was used as regularisation term with transition threshold parameter τ and relative weight µ. Whatever the combination of the regularisation parameters, the restored images (see Fig.…”
Section: Submission Fromé Thiébautmentioning
confidence: 99%