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/492695/6419432
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/492695/6419556
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/492695/6419562
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/492695/6419643
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/492695/6419647
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/492326/6421536
m ex5_8.m
t=0:0.01:2*pi;
x=exp(i*t);
y=[x;2*x;3*x]';
plot(y)
grid on; %加网格线
box on; %加坐标边框
axis equal %坐标轴采用等刻度
www.eeworm.com/read/492363/6421863
m chap3_10.m
%PD Type Fuzzy Controller Design
clear all;
close all;
ts=0.001;
sys=tf(133,[1,25,0]);
dsys=c2d(sys,ts,'z');
[num,den]=tfdata(dsys,'v');
e_1=0;
u_1=0;u_2=0;
y_1=0;y_2=0;
for k=1:1:10
www.eeworm.com/read/492400/6422256
m dd_ex3.m
% DD_EX3
%
% Show the use of the ksvdd: the support vector data description using
% several different kernels.
%
% To be honest, the SVDD is the most useful using the RBF kernel. In
% most case
www.eeworm.com/read/492055/6423579
m project3.m
function Porject3()
clear;
clc;
close all;
load ex1.mat;
labels = wdbc(:,1);
data = wdbc(:,2:end);
[confmat1,acc1,accstd1]=linear_classify_Mfold(data,lab
www.eeworm.com/read/492216/6425107
m mtl_nle_sim_newmet.m
% Topic : Newton-Raphson Method - Roots of Equations
% Simulation : Simulation of the Method
% Language : Matlab r12
% Authors : Nathan Collier, Autar Kaw
% Date : 21 August 2002