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Conference Paper: Non-stationary noise estimation using dictionary learning and Gaussian mixture models

TitleNon-stationary noise estimation using dictionary learning and Gaussian mixture models
Authors
KeywordsBayesian statistics
Dictionary learning
Image denoising
Noise modeling
Sparse representations
Issue Date2014
Citation
Proceedings of SPIE the International Society for Optical Engineering, 2014, v. 9019, article no. 90190L How to Cite?
AbstractStationarity of the noise distribution is a common assumption in image processing. This assumption greatly simplifies denoising estimators and other model parameters and consequently assuming stationarity is often a matter of convenience rather than an accurate model of noise characteristics. The problematic nature of this assumption is exacerbated in real-world contexts, where noise is often highly non-stationary and can possess time-and space-varying characteristics. Regardless of model complexity, estimating the parameters of noise dis-tributions in digital images is a difficult task, and estimates are often based on heuristic assumptions. Recently, sparse Bayesian dictionary learning methods were shown to produce accurate estimates of the level of additive white Gaussian noise in images with minimal assumptions. We show that a similar model is capable of accu-rately modeling certain kinds of non-stationary noise processes, allowing for space-varying noise in images to be estimated, detected, and removed. We apply this modeling concept to several types of non-stationary noise and demonstrate the modela's effectiveness on real-world problems, including denoising and segmentation of images according to noise characteristics, which has applications in image forensics. © 2014 SPIE-IS&T.
Persistent Identifierhttp://hdl.handle.net/10722/362938
ISSN
2023 SCImago Journal Rankings: 0.152

 

DC FieldValueLanguage
dc.contributor.authorHughes, James M.-
dc.contributor.authorRockmore, Daniel N.-
dc.contributor.authorWang, Yang-
dc.date.accessioned2025-10-10T07:43:31Z-
dc.date.available2025-10-10T07:43:31Z-
dc.date.issued2014-
dc.identifier.citationProceedings of SPIE the International Society for Optical Engineering, 2014, v. 9019, article no. 90190L-
dc.identifier.issn0277-786X-
dc.identifier.urihttp://hdl.handle.net/10722/362938-
dc.description.abstractStationarity of the noise distribution is a common assumption in image processing. This assumption greatly simplifies denoising estimators and other model parameters and consequently assuming stationarity is often a matter of convenience rather than an accurate model of noise characteristics. The problematic nature of this assumption is exacerbated in real-world contexts, where noise is often highly non-stationary and can possess time-and space-varying characteristics. Regardless of model complexity, estimating the parameters of noise dis-tributions in digital images is a difficult task, and estimates are often based on heuristic assumptions. Recently, sparse Bayesian dictionary learning methods were shown to produce accurate estimates of the level of additive white Gaussian noise in images with minimal assumptions. We show that a similar model is capable of accu-rately modeling certain kinds of non-stationary noise processes, allowing for space-varying noise in images to be estimated, detected, and removed. We apply this modeling concept to several types of non-stationary noise and demonstrate the modela's effectiveness on real-world problems, including denoising and segmentation of images according to noise characteristics, which has applications in image forensics. © 2014 SPIE-IS&T.-
dc.languageeng-
dc.relation.ispartofProceedings of SPIE the International Society for Optical Engineering-
dc.subjectBayesian statistics-
dc.subjectDictionary learning-
dc.subjectImage denoising-
dc.subjectNoise modeling-
dc.subjectSparse representations-
dc.titleNon-stationary noise estimation using dictionary learning and Gaussian mixture models-
dc.typeConference_Paper-
dc.description.naturelink_to_subscribed_fulltext-
dc.identifier.doi10.1117/12.2039298-
dc.identifier.scopuseid_2-s2.0-84900393672-
dc.identifier.volume9019-
dc.identifier.spagearticle no. 90190L-
dc.identifier.epagearticle no. 90190L-
dc.identifier.eissn1996-756X-

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