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sa_ex8_4.m

%Maximum Likelihood Array Weights % example 8.4 d=.5; N= 5; sig2=.001; % noise variance theta=-pi/2:.01:pi/2; ang=theta*180/pi; th0=30*pi/180; % receive angle s=1;

sa_ex8_11.m

%%%%%%%%%%%%%%%%%%% %% LSCMA Algorithm example 8.11%% %%%%%%%%%%%%%%%%%%% n=3; % total number of iterations d = .5; % element spacing in terms of wavelength d = lambda/2 N=8; Nchips = 32;

sa_ex8_12.m

%%%%%%%%%%%%%%%%%%% %% LSCMA Algorithm example 8.12 %% %%%%%%%%%%%%%%%%%%% n=6; % total number of iterations K=22; % block length d = .5; % element spacing in terms of wavelength d = lamb

fig4_5.m

T = 200; % time window (period) nt = 2^14; % number of points dt = T/nt; % timestep (dt) t = ((1:nt)'-(nt+1)

fig4_4.m

T = 200; % time window (period) nt = 2^14; % number of points dt = T/nt; % timestep (dt) t = ((1:nt)'-(nt+1)

7.3.m

% % FUNCTION 7.3:"cp0702_analytical_waveforms" % % Definition of the analytical expression for the first 15 % derivatives of the Gaussian pulse % % The function receives as input: % 1) the time

mathematica讲座 ----徐安农教授 .txt

Mathematica Mathematica http://www.quzhi.net/chinese/mathe/mathematica/mathematica_index.htm http://www.quzhi.net/chinese/mathe/mathematica/study/study.htm mathlab lindo;lingo ---

s2func.m

function [s2]=S2(y,sita,m2,k0,u,q) k1=y^2; g=9.8; kc=(g/u^2)/(2*k0); k2=sqrt(1+2*k1*cos(sita)+k1^2); sita1=pi+asin(k1*sin(sita)/k2); if m2==1 S=(0.0081/k2^4)*exp(-0.74*kc^2/k2

taohfunc.m

function [taoH]=TaoH(y,sita,eta,m1,m2) k=y^2; k1=sqrt(1+2*k*cos(sita)+k^2); sita1=pi+asin(k*sin(sita)/k1); s1=(k*k1-k*k1*cos(sita1-sita))*(eta^2+1); s2=m1*m2*sqrt(k*k1)*(eta^2-1); ta