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$(document).ready(function () { $("#linkDownloadIText").click(function () { var html = $('#divPdf').html(); // document.body.innerHTML; $.ajax({ url: " ... 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 ecall that, 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. how to open pdf file in popup window in asp.net c#Show PDF Files within Your ASP.NET Web Form Page in No Time
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HI all, Web app I'm working on is creating a PDF file, and now I need to open it in the browser. I know I could probably use Response.Redirect( FileName.pdf ) ... asp.net pdf viewer freeOpen PDF file on button click or hyperlink from asp.net | The ASP ...
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