📄 gaussian_filt.m
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% GABORFILT Gabor Filtering% Y = GABORFILT(X, F, A, S) filters the data in vector X% with the Gabor filter described by A, F and S to create the% filtered data Y. The Gabor filter is defined by the center% frequency F and by the bandwidth beta = A/S (that is the % standard deviation of the gaussian). The infinite response% is truncated to N = (4/beta) + 1 points (each side).% [ note that S is the samplling frequency ].%%% [y, nftps, y1, h, h1] = GABORFILT(X, F, A, S) %% X original signal (input)% Y filtered signal (output)% F center frequency of the Gabor filter% A analogous to the bandwidth of the filter (typically 1000)% S sampling frequency of the signal X % NFTPS filter length% Y1 ?% h gabor filter% h1 gabor filterfunction [y,nftps,y1,h,hl] = gaborfilt(x, f, a, s);alpha=a;center_freq=f;sample_freq=s;signal=x;beta = alpha / sample_freq ;Omeg_c = 2*pi*center_freq / sample_freq ;gbw_up = alpha / sqrt(2*pi) ;gdt_up = sqrt(pi/2) / alpha ;N = ceil((4/beta) + 1) ;beta2 = beta * beta;nftps = 2 * N + 1 ;n = [-N:1:N];hl = exp(-beta2.*n.*n) ;h = hl.*cos(n*Omeg_c) ;%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% plot the filter response in frequency%clg;%subplot(221);%plot(h);%magfth = abs(fft(h, 2048));%plot(magfth(1:1024));%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%y1 = conv(h,x);sz = size(x);y = y1(N+1:sz(2)+N);
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