WienIdentForDifNonsPolynomKernel - KERNEL IS POLYNOMIAL...

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Unformatted text preview: % ............ KERNEL IS POLYNOMIAL................. % Identification of Wiener model. various breakpoints and slopes are % considered for nonlinear function. The signal used to excite the system % is not a small one. So even if the nonlinear function is invertible the % system is not identified correctly. Besides there is no noise in the % output. Roles of inputs and outputs changed %% -------- Try it for various nonlinearities. ---------------------------- clear all c u=normrnd(0,2,1,400); % A white gaussian input sequence u with length %400 0 mean and standard deviation 2 ut=normrnd(0,2,1,200); %input for testing. % e=normrnd(0,.2,1,400); % A white gaussian with zero mean and standart de %viation .2 with length 400. it is error term zt =zeros(1,400); a = [2.09 -2.063 1.209 -.4656 .1164 -.02975] ; % ai s b = [1 .8 .3 .4] ; N=200; r=7; m=6; % sg = 5; % bi s % now we will get the input output data. The last 200 datapoints will be % used for training % for t = 1:400 if (t==1) z(1,t) = b(1,t)*u(1,1); e = z(1,t); if (-20<e && e<20) y(1,t) = 1*(z(1,t)); % following was before: sinc(z(1,t))*z(1,t)^2 ;% no +e(1,t); % b(1,t)*sinc(u(1,1))*(u(1,1)^2) + e(1,t); end if (e<-20) y(1,t)= .5*(z(1,t)) -10 ; end...
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This note was uploaded on 07/04/2011 for the course ECE 501 taught by Professor Deniz during the Spring '11 term at Istanbul Universitesi.

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WienIdentForDifNonsPolynomKernel - KERNEL IS POLYNOMIAL...

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