代码搜索：closed-loop
找到约 171 项符合「closed-loop」的源代码
代码结果 171
www.eeworm.com/read/244381/12869705
m mu_pend.m
% mu-analysis of the triple inverted pendulum
% closed-loop system
%
clp_ic = starp(pend_ic,K,6,2);
omega = logspace(-1,4,100);
clp_g = frsp(clp_ic,omega);
%
% robust stability
rob_stab = sel(
www.eeworm.com/read/244380/12869758
m prt_rock.m
%Simulation of the pertrurbed closed-loop rocket stabilization systems
%
sim_rock
%
[pert_1, pert_2, pert_3, pert_4, pert_5, pert_6, pert_7] ...
= ndgrid([-1 1], [-1 1], [-1 1], [-1 1], [-1
www.eeworm.com/read/244377/12869992
m clvtrsp.m
function out = clvtrsp(arg1,arg2,arg3,arg4)
% trspall = clvtrsp(vf16,vctrl,vinp)
% calculates closed-loop LPV step responses for the F-16 VISTA
% trspall = clvtrsp(vf16,vctrl,t)
% calculates time
www.eeworm.com/read/438479/7730909
m chap9_9a.m
% Closed-loop system identification with frequency test (2008/1/31)
clear all;
close all;
ts=0.001;
Am=0.5;
Gp=tf(5.235e005,[1,87.35,1.047e004,0]);
zGp=c2d(Gp,ts,'z');
[num,den]=tfdata(zGp,'v');
kp=
www.eeworm.com/read/253870/12179471
m clsim.m
function [T, X]=clsim(tf,x0,initfun,delay,A0,A1,B,C,D,tol)
%CLSIM solves closed-loop system of differential equations with delay
%
% x`(t)=(A0+B*C)*x(t)+A1*x(t-delay)+B*int(-delay,0,D(s)*
www.eeworm.com/read/460712/7105407
m chap9_9.m
%仿真程序：chap9_9.m
% Closed-loop system identification with frequency test (2008/1/31)
clear all;
close all;
ts=0.001;
Am=0.5;
Gp=tf(5.235e005,[1,87.35,1.047e004,0]);
zGp=c2d(Gp,ts,'z');
[num,den]=tfdat
www.eeworm.com/read/439271/7713701
m chap9_9.m
%仿真程序：chap9_9.m
% Closed-loop system identification with frequency test (2008/1/31)
clear all;
close all;
ts=0.001;
Am=0.5;
Gp=tf(5.235e005,[1,87.35,1.047e004,0]);
zGp=c2d(Gp,ts,'z');
[num,den]=tfdat
www.eeworm.com/read/448905/7522807
m fig4_30.m
% Chapter 4: Figure 4.30, p. 206
%
% Response to a Disturbance D(s)=1/s for K=20 and K=100
%
numg=[1]; deng=[1 1 0];
K1=100; K2=20;
num1=[11 K1]; num2=[11 K2]; den=[0 1];
%
% Compute closed-loop tra
www.eeworm.com/read/145495/12717813
m fig4_30.m
% Chapter 4: Figure 4.30, p. 206
%
% Response to a Disturbance D(s)=1/s for K=20 and K=100
%
numg=[1]; deng=[1 1 0];
K1=100; K2=20;
num1=[11 K1]; num2=[11 K2]; den=[0 1];
%
% Compute closed-loop tra
www.eeworm.com/read/448905/7522808
m fig4_28.m
% Chapter 4: Figure 4.28, p. 204
%
% Analysis of the closed-loop speed control system.
%
Ra=1; Km=10; J=2; f=0.5; Kb=0.1; Ka=54; Kt=1;
num1=[1]; den1=[J,f];
num2=[Ka*Kt]; den2=[1];
num3=[Kb]; den3=[