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52 The Gaussian case As always, the Gaussian case is the best understood The structure of stochastic, Gaussian, self-similar processes, also possessing stationary increments, is well-known In his article [DOB 79], Dobrushin presents contemporary results, including his own works, in a de nitive style and in the framework of generalized stochastic processes Here, we give a stochastic processes version 521 Self-similar Gaussian processes with r-stationary increments To describe Dobrushin s results, we need some notations 5211 Notations 1, be the usual Euclidean space; with x = (x1 , , xd ), and Let Rd , d d 2 d 2 |x| = 1 xk Let xy = 1 xk yk denote the scalar product of vectors x and y Let k = (k1 , , kd ) Nd be a multi-index of length |k| = k1 + + kd We de ne Dk = ( x1 )k1 ( xd )kd Let f be a function of Rd in R Let TF (f ) denote its Fourier transform and TF 1 (f ) its inverse Fourier transform When f is a distribution, the same notations are used for the (inverse) Fourier transform Let us recall hat, for k N: TF (Dk f )( ) = i|k| k TF (f )( ) Let us denote by S(Rd ) (or S where there is no ambiguity) the Schwartz space of functions C with rapid decrease and rapid decrease derivatives; S (Rd ) (or S ) then denotes the space of moderate distributions Let T S The translation operator k def is de ned as k T, = T, k for S, with k (x) = (x + k) Let f be a function of Rd in R and n an integer Let f n denote a function on def (Rd )n de ned as f n (x1 , , xn ) = (f (x1 ), , f (xn )) Finally, for k Rd , let us introduce the translation operator k f n = ( k f (x1 ), , k f (xn )) 5212 De nitions In this section, the same notations are used for distributions and functions DEFINITION 52 Let (X(x)), with x Rd , be a (possibly) generalized stochastic process: X is said to be stationary if, for any integer n and any h Rd : h X n = X n.

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417 on net generate, create barcode pdf417 none A new generic approach for feature representation has een proposed [1,2] for those cases in which oneor multidimensional Fourier transforms are used for computer-aided intelligent pattern recognition The approach consists of using, simultaneously, two new recognition features: the real and imaginary components of the Fourier transform This approach is in contrast to intelligent recognition applications, including Fourier optics applications, where the Power Spectral Density (PSD) or the phase spectrum are used [3 33] It has been shown that the new approach is more generic than the PSD and phase spectrum approaches and provides better recognition effectiveness than the power spectral density approach However, the approach under discussion here was proposed and investigated [1,2] only for a particular case, without taking into account the covariance between new features Taking covariance between recognition features into account may improve the intelligent recognition effectiveness [5,34 36].

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Therefore, to generalize the proposed approach, we need to estimate and take into account the covariance between the features, ie the Fourier components The covariance between the real and imaginary components of the general Fourier transform, eg the short-time Fourier transform, which is an advanced time frequency technique, has been little studied Jenkins and Watts [37] have obtained this covariance only for the classical (not the short-time) Fourier transform and Gaussian white noise In recent years, the Hartley and cosine transforms [35,38] have gained importance in pattern recognition, image processing and applications The Hartley transform is similar to the Fourier transform, but is computationally much faster [35] than even the fast Fourier transform.

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The purposes of this chapter are to: estimate the covariance and correlation coefficient between the new features for the short-time Fourier transform of arbitrary stationary signals, generalize the approach [1,2] and estimate the effect of generalization; compare the recognition effectiveness of the generalized approach with the following conventional approaches (for the common case of nonzero covariance between the proposed features): the Hartley transform approach; the cosine transform approach; the PSD approach; employ the proposed approach in damping and fatigue diagnosticsRelated: PDF417 Generation NET WinForms , Java Code 128 Generating , Printing Codabar NET WinForms.

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