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/138798/13211595

m plotcov2.m

% PLOTCOV2 - Plots a covariance ellipse with major and minor axes % for a bivariate Gaussian distribution. % % Usage: % h = plotcov2(mu, Sigma[, OPTIONS]); % % Inputs: % mu -
www.eeworm.com/read/138798/13212445

m demglm2.m

%DEMGLM2 Demonstrate simple classification using a generalized linear model. % % Description % The problem consists of a two dimensional input matrix DATA and a % vector of classifications T. Th
www.eeworm.com/read/240541/13214486

m 6-18.m

L = linspace(0,2.*pi,6); xv = cos(L)';yv = sin(L)'; xv = [xv ; xv(1)]; yv = [yv ; yv(1)]; %设定多边形 x = randn(250,1); y = randn(250,1);
www.eeworm.com/read/138667/13226453

m grnn.m

%绘制指数函数曲线 p=-1:0.05:1; t=exp(-p); plot(p,t); grid; title('exponential function'); xlabel('x'); ylabel('y'); figure; %建立并训练网络 for i=1:5 net=newgrnn(p,t,i/10); y(i,:)=sim(net,p); en
www.eeworm.com/read/138667/13226458

m caldemo.m

function caldemo() %% Main function y1=1:0.01:10; y2=y1.^2; yy=rsp(y1,y2); plot(y1,yy) function y=rsp(y1,y2) % Sub function H1=y2./y1; H2=y1./y2; y=(H1+H2)/2;
www.eeworm.com/read/138656/13226915

m hop3.m

%例5.3, hop3.m % clear T=[1 -1;-1 1]; net=newhop(T); %创建Hopfield网络 w=net.lw{1,1},b=net.b{1} %输出权值和偏差 Ai ={T}; [Y,Pf,Af] = s
www.eeworm.com/read/138656/13226942

m hop4.m

%例5.4, hop4.m % clear T=[1 -1;-1 1]; net=newhop(T); %创建Hopfield网络 w=net.lw{1,1},b=net.b{1} %输出权值和偏差 plot(T(1,:),T(2,:),'r*') %作目标节点图 P=[-1 -0.
www.eeworm.com/read/325030/13229518

m exp2_4_.m

close all clc clear %定义时间范围 t=[0:pi/20:9*pi]; hold on %允许在同一坐标系下绘制不同的图形 plot(t,sin(t),'r:*') plot(t,cos(t)) plot(t,-cos(t),'k') grid on %在所画出的图形坐标中添加栅格,注意用在plot之后 hold off %覆盖旧图
www.eeworm.com/read/325030/13229533

m exp2_4.m

close all clc clear %定义时间范围 t=[0:pi/20:9*pi]; figure(1) %选择图像 plot(t,sin(t),'r:*') grid on %在所画出的图形坐标中添加栅格,注意用在plot之后 grid off %删除栅格 figure(2) plot(t,cos(t)) grid on grid off
www.eeworm.com/read/240174/13233461

m holder.m

function h=holder(tfr,f,n1,n2,t,pl) %HOLDER Estimate the Holder exponent through an affine TFR. % H=HOLDER(TFR,F,N1,N2,T) estimates the Holder exponent of a % function through an affine time-frequenc