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Titlebook: Noise Reduction by Wavelet Thresholding; Maarten Jansen Book 2001 Springer Science+Business Media New York 2001 MATLAB.Markov.Regression.S

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978-0-387-95244-4Springer Science+Business Media New York 2001
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Introduction and overview,Thanks to the combination of a nice theoretical foundation and the promising applications, wavelets have become a popular tool in many research domains. In fact, wavelet theory combines many existing concepts into a global framework. This new theoretical basis reveals new insights and throws a new light on several domains of applications.
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Estimating the minimum MSE threshold,The previous chapter has investigated the behavior of the minimum risk threshold. In practical problems, the mean square error function can never be evaluated exactly, because the uncorrupted coefficients are necessary to compute the error of the output. Therefore, we need to estimate this MSE function.
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https://doi.org/10.1007/978-1-4613-0145-5MATLAB; Markov; Regression; Signal; Wavelet; algorithm; image processing
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Bayesian correction with geometrical priors for image noise reduction,tant consequences, such as the existence of line singularities, manifesting as edges. The observations explained in this section also provide the basis for the development of new types of basis functions, such as ridgelets [37].
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0930-0325 cially wavelet based smoothing. The methods described in this text are examples of non-linear and non­ parametric curve fitting. The book aims to contribute to the field both among statis­ ticians and in the application oriented world (including but not limited to signals and images). Although it al
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