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% Model : Inverted Pendulum on a up-down seesaw - 6th order
% Function : (1) LQR control
% (2) H_2/H_inf Control
% Subject : Control System Computer Design
% Term : 1999-1
% Members : Yong Chul Cho, Lee Hyung Ho, Kim Joon Ki
% Lab. : Robust Control Lab.
clear all
% Parameters
Mp = 0.21; Mc = 0.455; Ms = 3.3;
l = 0.61/2; h = 0.1397; c = 0.058;
J = 0.427; g = 9.8;
% Mathematical model
AA6 = [0 0 0 1 0 0;
0 0 0 0 1 0;
0 0 0 0 0 1;
-(Mp+Mc)*h*g/J -Mp*g/Mc (J-Ms*h*c)*g/J -7.28/Mc 0 0;
-(Mp+Mc)*g/J (Mp+Mc)*g/(Mc*l) -Ms*g*c/J 7.28/(Mc*l) 0 0;
(Mp+Mc)*g/J 0 Ms*g*c/J 0 0 0];
BB6 = [0; 0; 0; 1.72/Mc; -1.72/(Mc*l); 0];
CC6 = eye(6);
DD6 = zeros(6,1);
select = menu('Select the control strategy',...
'LQR control',...
'Mixed H_2/H_inf control',...
'quit');
%if select == 1 % LQR contol
Q = diag([ 0 0 1 0 0]);
R = 1;
[K, P, E] = lqr(AA6, BB6, Q, R);
elseif select == 2 % Mixed H_2/H_inf control
B1 = 0.1*BB6;
B2 = BB6;
C1 = [0 1 0 0 0 0; 0 0 1 0 0 0];
C2 = [1 0 0 0 0 0];
D11 = [0; 0]; D12 = [0; 0];
D21 = 0; D22 = 10;
P = pck(AA6, [B1 B2], [C1; C2], [D11 D12; D21 D22]);
r = [1 1];
obj = [0.5 0 0 1];
region = [];
[gopt, h2opt, K, Pcl, X] = msfsyn(P, r, obj, region);
K = -K;
elseif select == 3 % quit
disp(' ')
disp(' Good bye ^_^')
disp(' ')
break
end
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