Subscripted assignment dimension mismatch.
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When I changed the value of C from [0 1] to eye(2) I am getting the following error:
Subscripted assignment dimension mismatch.
Error in set_quasi (line 46)
Phi( (i-1)*nu+1:i*nu, (i-1)*nx+1:i*nx) = Ctid
Please help me to resolve this.
I have attached my code also.
clc
clear
% define model parametres
Kp=3.3; Ao1=0.1781; Ao2=0.1781; At1=15.5179;At2=15.5179; g=981;Le1=15; Le2=15;
Ac=[(-Ao1*sqrt(g/(2*Le1))/At1) 0;(Ao1*sqrt(g/(2*Le2))/At2) (-Ao2*sqrt(g/(2*Le2))/At2)];
Bc=[Kp/At1;0];
Cc=[0 1];
%discrete time model
dt=0.01; %sampling time
sys=ss(Ac,Bc,Cc,0);
ds=c2d(sys,dt);
Ad=ds.a; Bd=ds.b; Cd= ds.c;
N = 9;
u_max = 18;
u_min = 2;
Atid=[Ad zeros(2,1);eye(1) zeros(1,2)];
Btid=[Bd;zeros(1)];
Ctid=[Cd zeros(1)];
% Number of states and control signals
nx = size(Atid,2);
nu = size(Btid,2);
% LQR values
Q_mat =[Ctid'*Ctid];
S = eye(nu);
R = 0.00001;
[~,P,~] = dlqr(Atid,Btid,Q_mat,R);
%% Reference Parameters
% Initilize matrices
% xf = zeros(1:nx)';
xf = [15 15 0]';
% Initilize QP matrices
Psi = zeros(nx*N, nx);
Omega = zeros(nx*N, nu*N);
Phi = zeros(nu*N, nx*N);
H11 = zeros(nu*N,nu*N);
H22 = zeros(nx*N,nx*N);
H33 = zeros(nu*N,nu*N);
H44 = [zeros(nx,nx*(N-1)) eye(nx)];
% Construct QP matrices
for i = 1:N
Psi( (i-1)*nx+1:i*nx, :) = Atid^i;
Phi( (i-1)*nu+1:i*nu, (i-1)*nx+1:i*nx) = Ctid
H11( (i-1)*nu+1:i*nu, (i-1)*nu+1:i*nu) = R;
if i<N
H22( (i-1)*nx+1:i*nx, (i-1)*nx+1:i*nx ) = Q_mat;
H33( (i-1)*nu+1:i*nu, (i-1)*nu+1:i*nu ) = S;
else
H22( (i-1)*nx+1:i*nx, (i-1)*nx+1:i*nx ) = P;
end
for j=1:i
Omega( (i-1)*nx+1:i*nx, (j-1)*nu+1:j*nu ) =[Atid^(i-j)*Btid] ;
end
end
4 commentaires
size(Ctid) must equal (nu,nx).
If this is not the case, the assignment
Phi( (i-1)*nu+1:i*nu, (i-1)*nx+1:i*nx) = Ctid
will fail.
By the way: In the code that produced the error message, you assign
Phi( (i-1)*nu+1:i*nu, (i-1)*nx+1:i*nx+1) = Ctid
which is different from what you wrote in the code you posted.
Here, size(Ctid) must equal (nu,nx+1)
Check it.
rupal
le 26 Mai 2022
Torsten
le 26 Mai 2022
Phi{i} = Ctid
rupal
le 27 Mai 2022
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