代码搜索:Normalized

找到约 4,216 项符合「Normalized」的源代码

代码结果 4,216
www.eeworm.com/read/407914/11408648

html gfcreatefilterf.html

Description of gfcreatefilterf
www.eeworm.com/read/407415/11419830

m clust_denormalize.m

function data = clust_denormalize(data) % method description % 'var' denormalization from a data whitch variation was normalized to one (linear operation). % 'range' denormaliza
www.eeworm.com/read/405930/11454721

m rhomatrix.m

function R = rhomatrix(C) %RHOMATRIX normalized correlation coefficents. % R = RHOMATRIX(C) returns a matrix of correlation coefficients, R, % given a covariance matrix, C. % % If C is the covar
www.eeworm.com/read/405379/11464089

m chtry.m

function [env,I,Q]= chtry(userNum,sampleNum,fm) %WLAN channel modeling %Zukang Shen %04/15/02 %Ts=50e-9*10000*2/20; %time sample interval Ts=1e-3; N=200; %number of input waves n=[0:N-1];
www.eeworm.com/read/405217/11468625

m binomialxfrmrbw.m

% BINOMIALXFRMRBW Calculate the bandwidth of a binomial transformer % % [BW] = BINOMIALXFRMRBW (Zl, Z0, N, GammaM) calcultaes the relative bandwidth % of an N section binomial trans
www.eeworm.com/read/405084/11471967

m fig3_8_v1.m

clear all bw = 10.0; f0 = 10.; tau = 30.0e-3; mu = bw / tau; n=0; fs = 2.5*bw; for t = -1.25:.1/fs:1.25 n = n+1; y(n) = exp(i * .5 * mu * t^2); end yfft= fftshift(fft(y,1024)); freq=
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m fig1_23.m

% Use this program to reproduce Fig. 1.23 clear all close all x = linspace(-2*pi,2*pi, 200); y = sinc(x); y = y ./ (max(y)); figure (1) plot(x, 20*log10(abs(y))); grid axis tight xlabel('Ang
www.eeworm.com/read/402865/11526830

m nrm.m

function N=nrm(A) % makes columnwise normalized version of A [n,m]=size(A); d=sum(A.^2); w=d>1e-30; w=logical(w); N=zeros(n,m); if sum(w)>0,N(:,w)=A(:,w)./(ones(n,1)*d(w).^.5);end;
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m mmpage.m

function mmpage(arg) %MMPAGE GUI to Set Figure Paper Position. % MMPAGE allows the user to set the current figure % position on the printed page using a gui. % MMPAGE(Hf) places the figure having hand
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m mm3806.m

% mm3806.m t = linspace(0,1); x = sin(2*pi*t); y = 1.2*cos(4*pi*t); z = exp(-2*t).*sin(3*pi*t - pi/4); plot(t,x,t,y,'-.',t,z,'--') title('Figure 38.6: Picture in a Picture Zoom.'); xlabel