代码搜索：Raspberry Pi
找到约 10,000 项符合「Raspberry Pi」的源代码
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www.eeworm.com/read/398034/8009058
m sa_ex7_5.m
% Bartlett Pseudospectra for a M = 6 element array with noise variance = .1
M=6;
sig2=.1;
th1=-5*pi/180;
th2=5*pi/180;
a1=[1];
a2=[1];
a=[1];
for i=2:M
a1=[a1 exp(-1j*i*pi*sin(th1))];
www.eeworm.com/read/398034/8009064
m sa_ex7_8.m
% Maximum Entropy AOA estimation for a M = 6 element array with noise variance = .1
%
M=6;
sig2=.1;
th1=-5*pi/180;
th2=5*pi/180;
a1=[1];
a2=[1];
a=[1];
%u3=[0 0 1 0 0 0];
for i=2:M
a
www.eeworm.com/read/398034/8009129
m sa_ex7_13.m
% root-MUSIC AOA estimation for a M = 6 element array with noise variance = .1
% use time averages instead of expected values by assuming ergodicity of the mean and
% ergodicity of the correlation.
www.eeworm.com/read/197241/8010256
m sinc.m
function y = Sinc(x)
% File: SINC.M
% CALL: y = Sinc(x)
% This function computes sin(pi*x)/(pi*x).
y = Sa(pi * x);
end;
www.eeworm.com/read/297402/8024762
m ex5_11.m
G=tf(1.5,[1,2,3]); t=0:0.1:2*pi;
u=sin(t); y=lsim(G,u,t); plot(t,u,t,y)
figure
u=sin(2*t); y=lsim(G,u,t); plot(t,u,t,y)
www.eeworm.com/read/297283/8033141
m peak.m
function y=Peak(x,sita)
[M N]=size(sita);
Sign=zeros(M,N)-1;
for i=2:M-1
for j=2:N-1
if (sita(i,j)>=0 && sita(i,j)0)
Sign(
www.eeworm.com/read/196830/8055707
m ex031200.m
n = -5:10; x = sin(pi*n/2);
k = -100:100; w = (pi/100)*k; % frequency between -pi and +pi
X = x * (exp(-j*pi/100)).^(n'*k); % DTFT of x
% signal decomposition
[xe,xo,m] = evenodd(x,n);
www.eeworm.com/read/196380/8095254
m ekf.m
clear;
clc;
K=1;
M=2; %sensor numbers
N=500; % Number of time steps. `
Q=1/3000; % Process noise variance.
R=0.005; % Measurement noise var
www.eeworm.com/read/296284/8112790
asv untitled.asv
a=0;
b=pi/2;
a1=a;
a3=b;
a2=a;
a4=b;
while a3-a1>0.01
f1=-atan(2*sin(2*a1)/(5-cos(2*a1)));
f3=-atan(2*sin(2*a3)/(5-cos(2*a3)));
a2=(a1+a3)/2;
f2=-atan(2*sin(2*a2)/(5-cos(2*a2)));
c1=(f3-f1)
www.eeworm.com/read/296284/8112793
m untitled.m
a=0;
b=pi/2;
a1=a;
a3=b;
a2=a;
a4=b;
while a3-a1>0.01
f1=-atan(2*sin(2*a1)/(5-cos(2*a1)));
f3=-atan(2*sin(2*a3)/(5-cos(2*a3)));
a2=(a1+a3)/2;
f2=-atan(2*sin(2*a2)/(5-cos(2*a2)));
c1=(f3-f1)