2010
DOI: 10.1155/2010/605241
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Deconvolution of Defocused Image with Multivariate Local Polynomial Regression and Iterative Wiener Filtering in DWT Domain

Abstract: A novel semiblind defocused image deconvolution technique is proposed, which is based on multivariate local polynomial regression (MLPR) and iterative Wiener filtering (IWF). In this technique, firstly a multivariate local polynomial regression model is trained in wavelet domain to estimate defocus parameter. After obtaining the point spread function (PSF) parameter, iterative wiener filter is adopted to complete the restoration. We experimentally illustrate its performance on simulated data and real blurred i… Show more

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Cited by 16 publications
(7 citation statements)
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“…For the multivariate local polynomial estimator, there are three important problems which have significant influence to the estimation accuracy and computational complexity [23] .…”
Section: Methodsmentioning
confidence: 99%
“…For the multivariate local polynomial estimator, there are three important problems which have significant influence to the estimation accuracy and computational complexity [23] .…”
Section: Methodsmentioning
confidence: 99%
“…First, we introduce the mathematical thoughts of local polynomial regression. This idea was mentioned in [7][8][9][10]. Since the form of regression function is not specified, so the data points with long distance from 0 provide little information to ( 0 ).…”
Section: Local Polynomial Estimator For Differential Equationsmentioning
confidence: 99%
“…The local polynomial approximation approach is appealing on general scientific grounds: the least squares principle to be applied opens the way to a wealth of statistical knowledge and thus easy generalizations. In this Section, we briefly outline and review the idea of the extension of multivariate local polynomial fitting Kantz et al (1997);Fan et al (1996);Su (2010) to the parameter R of defoused PSF.…”
Section: Multivariate Local Polynomial Regression For Defocused Parammentioning
confidence: 99%