代码搜索:CMapX

找到约 154 项符合「CMapX」的源代码

代码结果 154
www.eeworm.com/read/138743/5813984

m conjgrad.m

function [fnew,pnew,rnew,Lp] = ConjGrad(f,p,pold,r,u,J0,Lpold); %Lp = L(u,FWT_Dyad(p,J0)); Lp = L(u.*FWT_ATrou(p,J0)); lambda = (r'*p) / (p'*Lp); fnew = f + lambda * p; rnew = r - lam
www.eeworm.com/read/138743/5813986

m calcftheo.m

function ftheo = CalcFtheo(alpha,p1,p2); x = (log(p2)-log(p1))./(log(p2) + alpha .* log(3)); ftheo = ((x-1).*log(x-1) - x .* log(x)) ./(x .* log(1/3)); % Written by Maureen Clerc and Jerome Kal
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m cantor.m

function x = cantor(x,n1,n2,p,a1,a2,b1,b2); if n2-n1 < 0, disp('problem') elseif (n2 - n1 + 1)
www.eeworm.com/read/138743/5814035

m ourphase.m

function phi = ourphase(g,epsilon); % phi = ourphase(g); % calculates the complex phase of vector g ; % coordinates whose moduli are smaller than a defined % threshold epsilon are associated to p
www.eeworm.com/read/138743/5814036

m analytic.m

function g = Analytic(f); % % Takes the Analytic part of signal f % f0 = f; f = f(:); N = length(f); hatf = fft(f); hatg = zeros(N,1); hatg(1) = hatf(1); hatg(2:N/2) = 2*hatf(2
www.eeworm.com/read/138743/5814043

m wtch02demo.m

function WTCh02Demo % WTCh02Demo -- Demo Browser for chapter 2. % Usage % WTCh02Demo % Inputss % none % Outputs % none % choice=menu('Chapter 2', 'figure 1', 'Exit Chapter 2');
www.eeworm.com/read/477304/6741460

m gwnoisy.m

function Noisysig = GWNoisy(data,sigma) % GWNoisy- Addition of a Gaussian White Noise % Usage % Noisysig = GWNoisy(sig,sigma) % Inputs % sig Input signal % sigma s.d for add
www.eeworm.com/read/477304/6741464

m gwn.m

function B = GWN(n,beta) % GWN- Generation of Gaussian White Noise % Usage % B=GWN(n,beta) % Inputs % n size of datas % beta standard deviation % Outputs % B resulting nois
www.eeworm.com/read/477304/6741467

m snr.m

function value = SNR(sig1,sig2) % SNR- Signal/Noise ratio % Usage % value=SNR(sig1,sig2) % Inputs % sig1 Original reference signal % sig2 Restored or noisy signal % Outputs %
www.eeworm.com/read/477304/6741478

m gwn2.m

function B = GWN2(n,beta) % GWN2- Generation of 2-D Gaussian White NNoise % Usage % B=GWN2(n,beta) % Inputs % n size of datas % beta standard deviation % Outputs % B resulti