2013
DOI: 10.1007/s10444-012-9290-z
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Extensions of the Justen–Ramlau blind deconvolution method

Abstract: Blind deconvolution problems arise in many image restoration applications. Most available blind deconvolution methods are iterative. Recently, Justen and Ramlau proposed a novel non-iterative blind deconvolution method. The method was derived under the assumption of periodic boundary conditions. These boundary conditions may introduce oscillatory artifacts into the computed restoration. We describe extensions of the Justen-Ramlau method that allow the use of Neumann and antireflective boundary conditions.

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Cited by 6 publications
(2 citation statements)
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“…In ref. [40], Tikhonov's regularization was used with the Sobolev smoothing operator under periodic boundary conditions (this method was extended in [41]). Since the modern problems facing optics, computer vision, and astronomy are often blind deconvolution problems, the review will focus on the corresponding methods.…”
Section: Deconvolution Methods Classificationmentioning
confidence: 99%
“…In ref. [40], Tikhonov's regularization was used with the Sobolev smoothing operator under periodic boundary conditions (this method was extended in [41]). Since the modern problems facing optics, computer vision, and astronomy are often blind deconvolution problems, the review will focus on the corresponding methods.…”
Section: Deconvolution Methods Classificationmentioning
confidence: 99%
“…Periodic boundary conditions were assumed in [62]. The work in [62] was extended in [49] to cover the Neumann and anti-reflective boundary conditions.…”
Section: Other Methodsmentioning
confidence: 99%