1997
DOI: 10.1016/s0165-1684(97)83621-3
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Generalized cross validation for wavelet thresholding

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Cited by 157 publications
(87 citation statements)
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References 15 publications
(9 reference statements)
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“…Just as in the case of wavelets, to obtain results similar to those in [50], it is not necessary for the shearlet coefficients to be uncorrelated at any moment; however, it is necessary that the noise be second order stationary [49]. If the noise process is stationary, then using the multiscale and multidirectional structure of shearlets, we obtain the following lemma.…”
Section: Generalized Cross Validation (Gcv) For Shearlet Threshomentioning
confidence: 93%
“…Just as in the case of wavelets, to obtain results similar to those in [50], it is not necessary for the shearlet coefficients to be uncorrelated at any moment; however, it is necessary that the noise be second order stationary [49]. If the noise process is stationary, then using the multiscale and multidirectional structure of shearlets, we obtain the following lemma.…”
Section: Generalized Cross Validation (Gcv) For Shearlet Threshomentioning
confidence: 93%
“…The GCV method has also been extended in other directions, including to non-Gaussian data [57] and to wavelet thresholding [80]. It can also be applied to iterative regularization methods, in particular the conjugate gradient method [67,71], Krylov methods [87], the ART method [126] and the iteratively regularized Gauss-Newton method [59,142].…”
Section: Generalized Cross-validationmentioning
confidence: 99%
“…One may use Akaike's information criterion (AIC) [1], the Bayesian information criterion (BIC) [19], Mallows's C p , [14], or its outlier robust version, [17], cross validation, [15], and its generalized version [10]. An extensive overview of most of the existing model selection techniques is given in [5].…”
Section: The Sparse Penalized Modelmentioning
confidence: 99%