2002
DOI: 10.1364/oe.10.000046
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Blind deconvolution in optical diffusion tomography

Abstract: We use blind deconvolution methods in optical diffusion tomography to reconstruct images of objects imbedded in or located behind turbid media from continuous-wave measurements of the scattered light transmitted through the media. In particular, we use a blind deconvolution imaging algorithm to determine both a deblurred image of the object and the depth of the object inside the turbid medium. Preliminary results indicate that blind deconvolution produces better reconstructions than can be obtained using backp… Show more

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Cited by 20 publications
(5 citation statements)
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“…To clarify one final point, note that a blind deconvolution method in DOT was recently studied by Jefferies et al 35 and by Matson. 29 Although our scheme and their method are both called "deconvolution," the meanings of deconvolution are very different in our usage and in theirs.…”
Section: Discussionmentioning
confidence: 99%
“…To clarify one final point, note that a blind deconvolution method in DOT was recently studied by Jefferies et al 35 and by Matson. 29 Although our scheme and their method are both called "deconvolution," the meanings of deconvolution are very different in our usage and in theirs.…”
Section: Discussionmentioning
confidence: 99%
“…In particular, we have found that we can improve the resolution of images of objects embedded in highly scattering media (clouds), often letting us detect and identify an object that would have remained invisible. 11 This suggests the possibility that we can extend our imaging capability to unfavorable observing conditions such as viewing objects buried in or behind interstellar dust clouds.…”
Section: Image Restoration: Ao's Little Helpermentioning
confidence: 99%
“…Deconvolution is a ubiquitous data processing method that arises in a variety of applications, e.g., biomedical imaging (Jefferies et al 2002), astronomy (Prato et al 2012;Shearer 2013), remote sensing (Dong et al 2011), and video and photo enhancement (Fergus et al 2006). Formally, this problem amounts to recovering a signal x from blurred and corrupted observations y:…”
Section: Introductionmentioning
confidence: 99%