2003
DOI: 10.1109/tmi.2003.816958
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Noise reduction for magnetic resonance images via adaptive multiscale products thresholding

Abstract: Abstract-Edge-preserving denoising is of great interest in medical image processing. This paper presents a wavelet-based multiscale products thresholding scheme for noise suppression of magnetic resonance images. A Canny edge detector-like dyadic wavelet transform is employed. This results in the significant features in images evolving with high magnitude across wavelet scales, while noise decays rapidly. To exploit the wavelet interscale dependencies we multiply the adjacent wavelet subbands to enhance edge s… Show more

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Cited by 258 publications
(139 citation statements)
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“…Several noise reduction methods in the literature (Bao and Zhang, 2003;Coupé et al, 2008;Gerig et al, 1992) have been applied to MR data from patients with MS. The negative effect of noise in the image can also be reduced by incorporating spatial information in the segmentation (i.e., Markov random fields (MRF) (Ahmed et al, 2002;Zhang et al, 2001)).…”
Section:  Intensity Inhomogeneity (Iih) Correctionmentioning
confidence: 99%
“…Several noise reduction methods in the literature (Bao and Zhang, 2003;Coupé et al, 2008;Gerig et al, 1992) have been applied to MR data from patients with MS. The negative effect of noise in the image can also be reduced by incorporating spatial information in the segmentation (i.e., Markov random fields (MRF) (Ahmed et al, 2002;Zhang et al, 2001)).…”
Section:  Intensity Inhomogeneity (Iih) Correctionmentioning
confidence: 99%
“…And, we propose a multiscale scheme to improve the performance of vein detection. This scheme includes multiscale Anisotropic filters and scale production [9] [10] [11].…”
Section: Palm Vein Extractionmentioning
confidence: 99%
“…In [12], Mallat illustrated mathematically that signals and noise have different singularities and that edge structures present observable magnitudes along the scales, while noise decreases rapidly. With this observation, we responded to those problems of edge and line detection and noise reduction by thresholding the multiscale products [9] [10] [11]. For Multiscale analysis, a scale parameter is added to equation (1) to control the filter size:…”
Section: The Anisotropic Filter Was Defined Asmentioning
confidence: 99%
“…The threshold value is selected in a Bayesian framework, through modeling the distribution of the wavelet coefficients as Gaussian, in BayesShrink approach. Several advancement have been proposed in the shrinkage algorithms by considering interscale and intrascale correlations of the wavelet coefficients [8]- [10]- [16]. The paper is organized in the following behavior, in Section II wavelet transform is explained, in Section III Neural network.…”
Section: Introductionmentioning
confidence: 99%