Download Blind Source Separation: Theory and Applications by Xianchuan Yu PDF

By Xianchuan Yu

A systematic exploration of either vintage and modern algorithms in blind resource separation with useful case studies   

The ebook offers an outline of Blind resource Separation, a comparatively new sign processing method.  end result of the multidisciplinary nature of the topic, the booklet has been written so one can entice an viewers from very diversified backgrounds. uncomplicated mathematical talents (e.g. on matrix algebra and foundations of likelihood concept) are crucial with a view to comprehend the algorithms, even if the booklet is written in an introductory, obtainable style.

This ebook bargains a common assessment of the fundamentals of Blind resource Separation, very important suggestions and algorithms, and in-depth assurance of purposes in snapshot function extraction, distant sensing picture fusion, mixed-pixel decomposition of SAR photographs, photograph item acceptance fMRI clinical picture processing, geochemical and geophysical info mining, mineral assets prediction and geoanomalies details popularity. to start with, the history and thought fundamentals of blind resource separation are brought, which gives the basis for the subsequent paintings. Matrix operation, foundations of chance idea and knowledge idea fundamentals are incorporated right here. There follows the basic mathematical version and reasonably new yet rather verified blind resource separation algorithms, similar to self reliant part research (ICA) and its more advantageous algorithms (Fast ICA, greatest probability ICA, Overcomplete ICA, Kernel ICA, versatile ICA, Non-negative ICA, limited ICA, Optimised ICA). The final a part of the e-book considers the very fresh algorithms in BSS e.g. Sparse part research (SCA) and Non-negative Matrix Factorization (NMF). in the meantime, in-depth situations are offered for every set of rules with the intention to aid the reader comprehend the set of rules and its program field.

  • A systematic exploration of either vintage and modern algorithms in blind resource separation with functional case studies
  • Presents new more desirable algorithms aimed toward diversified purposes, resembling picture characteristic extraction, distant sensing picture fusion, mixed-pixel decomposition of SAR photographs, photo item popularity, and MRI scientific photograph processing
  • With purposes in geochemical and geophysical information mining, mineral assets prediction and geoanomalies info recognition
  • Written by way of a professional group with authorized ideas in blind resource separation and its purposes in normal science
  • Accompanying web site incorporates a software program process delivering codes for many of the algorithms pointed out within the publication, improving the training experience

Essential analyzing for postgraduate scholars and researchers engaged within the region of sign processing, info mining, picture processing and popularity, info, geosciences, existence sciences.

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28) + + where operator ⊗ denotes the Kronecker product. 45) Kronecker Product of a Matrix 1. 46) 2. Basic properties of the Kronecker product a. Let k be a constant. 47) b. Let A1 and A2 be same order matrices. 49) c. The Kronecker product of matrices satisfies the associative law. 50) Blind Source Separation 24 d. 51) e. 52) f. 53) 3. Hadamard product The Hadamard product produces another matrix where each element ij is the product of elements ij in the two original matrices with the same dimensions.

138) ∑ The Gaussian random vector xgauss and x have the same covariance matrix . 139) | 2 2 | where n is the dimension of x. Negentropy is zero if and only if x has a Gaussian distribution, since the maximum entropy distribution is unique. Negentropy is always nonnegative, due to the maximality property of the Gaussian distribution. Negentropy has the additional property that it is invariant for∑ invertible linear transformations. 3 Mutual Information Mutual information is a measure of the information of the two random variables.

113) where mx2 (????1 ) is the autocorrelation sequence. 114) cx3 (????1 , ????2 ) = mx3 (????1 , ????2 ) − mx1 mx2 (????1 ) + mx2 (????2 ) + mx2 (????2 − ????1 ) + 2 mx1 where mx3 (????1 , ????2 ) represents the third-order cumulant and ????1 , ????1 , … , ????n−1 represents the time interval. 115) where mxn (????1 , ????2 , · · · , ????n−1 ) represents the nth moment function of X(k), and mG n (????1 , ????2 , … , ????n−1 ) represents the nth moment function of a Gauss process with the same mean and autocorrelation sequence. If X(k) is Gaussian, then mxn (????1 , ????2 , … , ????n−1 ) = mG n (????1 , ????2 , … , ????n−1 ).

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