代码搜索：plot
找到约 10,000 项符合「plot」的源代码
代码结果 10,000
www.eeworm.com/read/398034/8009069
m sa_fig6_2.m
% Envelope of two signals resulting from propagation over flat earth
% figure 6.2
x = 0:.01:4*pi;
figure;
for j=1:3
R=.3+(j-1)*.3
X=1+R*cos(x);
Y=R*sin(x);
env=sqrt(X.^2+Y.^2);
www.eeworm.com/read/398029/8009465
m ex.m
x1=wavread('late_cafe');
x2=x1(1:65536);
s1=auread('late_cafe_out');
s2=s1(1:65536);
%fs=128;
%t=(1:128)/128;
%c1=sin(2*pi*t*8);
%c2=sin(2*pi*t*10);
%c3=sin(2*pi*t*60);
%c4=c1+c2+c3;
%plot(c
www.eeworm.com/read/197241/8010076
m sa2_4.m
% File: SA2_4.M
clear;
f = -2:0.02:2;
% W(f) consists of both a continuous spectrum and a discrete spectrum.
% The computer cannot plot infinite values for the delta functions,
% so plot
www.eeworm.com/read/197241/8010151
m sa2_3.m
% File: SA2_3.M
clear;
T=10;
Tos=5;
f = -4:0.02:4;
% W(f) consists of both a continuous spectrum and a discrete spectrum.
% The computer cannot plot infinite values for the delta functio
www.eeworm.com/read/397761/8023239
m example57_1.m
figure('name','简单的形状识别','numbertitle','off');
clc;
%%%%%%%%%%%%%%%%%%%%%%%%%%%
a=imread('example57Re1.bmp');
p=rgb2gray(a);
for i=1:128
for j=1:128
if p(i,j)>130
www.eeworm.com/read/397761/8023698
m example53_test.m
%hf3_test
%==============
%==============
figure('name','观察网络的不稳定平衡点','numbertitle','off');
%define the problem...
clc
T=[+1 -1;
-1 +1];
%design the network...
[W,B]=solvehop(T);
www.eeworm.com/read/397761/8023721
m example57_3.m
figure('name','简单的形状识别','numbertitle','off');
clc;
%%%%%%%%%%%%%%%%%%%%%%%%%%%
a=imread('example57Re3.bmp');
p=rgb2gray(a);
for i=1:128
for j=1:128
if p(i,j)>130
www.eeworm.com/read/397761/8024046
m example57_2.m
figure('name','简单的形状识别','numbertitle','off');
clc;
%%%%%%%%%%%%%%%%%%%%%%%%%%%
a=imread('example57Re2.bmp');
p=rgb2gray(a);
for i=1:128
for j=1:128
if p(i,j)>130
www.eeworm.com/read/397761/8024062
m example75_eigenvector.m
%%%example75_eigenvector
%%the feature of image
c1=W'*b0(:,1);
c2=W'*b0(:,2);
figure('name','两幅图像的特征值','numbertitle','off');
plot(x,c1,'-',x,c2,'-.');
www.eeworm.com/read/297412/8024199
txt saddle-node.txt
%% Animation for a Saddle Node bifurcation
% Range of x
xmin = -4;
xmax = 4;
x = xmin:0.1:xmax
% Some auxiliary variable to plot x-axis
ax = (0.0).*x;
% Range of r
r