2017
DOI: 10.1007/s40995-017-0228-7
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Denoising Method Based on Wavelet Coefficients via Diffusion Equation

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Cited by 6 publications
(5 citation statements)
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“…In the case of two-dimensional images, the general processing method is to treat the pair diffusion as a uniform linear diffusion process; that is to say, the diffusion coefficients at all points of the image are the same. However, there are still loopholes in this diffusion equation [2], whose uniform diffusion makes it impossible to retain important details such as edges while removing noise. In view of the defects of the uniform diffusion characteristics of Gaussian filtering, it is natural to come up with an ideal method: reduce the diffusion at the edge of the image according to the prior information of the image, so as to remove the noise from the image and protect the information at the edge [3].…”
Section: Related Workmentioning
confidence: 99%
“…In the case of two-dimensional images, the general processing method is to treat the pair diffusion as a uniform linear diffusion process; that is to say, the diffusion coefficients at all points of the image are the same. However, there are still loopholes in this diffusion equation [2], whose uniform diffusion makes it impossible to retain important details such as edges while removing noise. In view of the defects of the uniform diffusion characteristics of Gaussian filtering, it is natural to come up with an ideal method: reduce the diffusion at the edge of the image according to the prior information of the image, so as to remove the noise from the image and protect the information at the edge [3].…”
Section: Related Workmentioning
confidence: 99%
“…With the improvement of the wavelet theory, its application fields have become more and more extensive. In the field of image recognition, the application of the wavelet theory for image recognition has attracted the attention of many experts and scholars and has achieved very good results [10,11]. Valandar et al were a few of the earliest researchers engaged in the application of wavelet in signal processing.…”
Section: Related Workmentioning
confidence: 99%
“…The image obtained by wavelet decomposition is a wavelet series, which is the result of a linear filtering. If the wavelet filter has a linear phase or generalized linear phase, it is possible to fully reconstruct the original image [13][14][15]. Thus, no orthogonal wavelet except for Haar wavelet boasts the capability of full reconstruction.…”
Section: Influence Of Orthogonality and Bi-orthogonality On Denoisingmentioning
confidence: 99%