代码搜索:CLOSE

找到约 10,000 项符合「CLOSE」的源代码

代码结果 10,000
www.eeworm.com/read/438605/7729313

m chap10_3plot.m

close all; figure(1); plot(t,e,'r'); xlabel('time(s)');ylabel('error'); figure(2); plot(t,y(:,1),'r',t,y(:,2),'b'); xlabel('time(s)');ylabel('position tracking'); figure(3); plot(t,dy(:,
www.eeworm.com/read/438605/7729364

m chap3_10plot.m

clear all; close all; L1=-pi/6; L2=pi/6; L=L2-L1; T=L*1/1000; x=L1:T:L2; figure(1); for i=1:1:3 gs=-[(x+pi/6-(i-1)*pi/6)/(pi/12)].^2; u=exp(gs); hold on; plot(x,u); end xlab
www.eeworm.com/read/438601/7729482

m chap7_4.m

clear all; close all; nl_pid0=[0 0 0]; options=[1 0.01 0.01]; nl_pid=lsqnonlin('chap7_4f1',nl_pid0,options)
www.eeworm.com/read/438437/7731385

c cssrv.c

/* checkpoint server */ #include "cs.h" static char *ckptdir = "/tmp"; static int reuseaddr(int sd) { int optval = 1; if (0 > setsockopt(sd, SOL_SOCKET, SO_REUSEADDR, &optval, sizeof(optval)
www.eeworm.com/read/438370/7732052

m exp2_17.m

%************ %exp2_17.m %功能:半对数坐标图形与线性坐标图形的比较 %************ clear close clc x=0:0.1:1; y=10.^x; subplot(211) semilogy(x,y) title('semilogarithmic scales gragh') grid on subplot(212) plo
www.eeworm.com/read/438370/7732053

m exp2_5.m

%绘制单位圆 clear close all clc %定义时间范围 t=[0:0.01:2*pi]; x=sin(t); y=cos(t); plot(x,y) axis([-1.5 1.5 -1.5 1.5]) %限定x轴和y轴的显示范围 grid on axis('equal')
www.eeworm.com/read/438370/7732054

m exp2_3_.m

%plot绘图命令的使用 close all %关闭打开了的所有图形窗口 clc %清屏命令 clear %清除工作空间中所有变量 %定义时间范围 t=[0:pi/20:8*pi]; y=sin(t); plot(t,y,'b:square') % r表示线的颜色为红色,此外 y(黄色)g(绿色)b(蓝色) %
www.eeworm.com/read/438370/7732119

m exp1_2.m

%问题:已知典型二阶系统的传递函数为G(s)=wn^2/(s^2+2*i*wn+wn^2),试绘制当wn=4时, %i分别为0.1,0.2,...,1.0,2.0时的系统的单位阶跃响应。 close clear clc wn=4; kosai=[0.1:0.1:1,2]; figure(1) hold on for i=kosai num=wn*wn; den=[
www.eeworm.com/read/438370/7732124

m exp4_15.m

% exp4_15.m clear close all clc % 状态空间系统描述 a=[-0.6 -1.04 0 0;1.04 0 0 0;0 0.96 -0.7 -0.32; 0 0 0.32 0]; b=[1 0 0 0]'; c=[0 0 0 0.32]; d=0; % 图1绘制波特图 figure(1) bode(a,b,c,d); % 图2绘制幅相曲线
www.eeworm.com/read/438370/7732126

m exp4_14.m

% exp4_14.m clear close all k=26; z=[]; p=[-6 1]; [num,den]=zp2tf(z,p,k); figure(1) subplot(211) nyquist(num,den) subplot(212) pzmap(p,z) figure(2) [numc,denc]=cloop(num,den); step(numc,