How do I deal with the following error "??? Subscripted assignment dimension mismatch" occuring in line 32 of the following code..
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Biswajit Debnath
el 11 de Mzo. de 2015
Comentada: Biswajit Debnath
el 12 de Mzo. de 2015
clc;
clear all;
close all;
to=0;
tf=2;
d=0.01;
n=tf/d;
c=5;
y=zeros(1,n);
r=zeros(1,n);
x=zeros(2,n);
s=zeros(1,n);
t=zeros(1,n);
e=zeros(2,n);
M=0.75;
thr=30; % rest position of the knee
% v(1)=0;
J=.2639; % moment of inertia
Tg=8.57; %gravitational term
A=4.4289; %solid friction parameters
B=0.595; %viscous friction parameters
K=.3382;
K1=.5;
u=zeros(1,n);
u(1,1)=0;
for i=1:n+1
dx1=x(2,i);
dx2=(-Tg*cos(x(1,i)-A*sign(s)*x(2,i)-B*x(2,i)-K*(x(1,i)-thr)+K1+u(1,i))/J);
x(1,(i+1))=x(1,i)+(d*dx1);
x(2,(i+1))=x(2,i)+(d*dx2);
t(1,(i+1))=t(1,i)+d;
xd(1,(i+1))=sin(t(1,i)); %#ok<AGROW>
xd(2,(i+1))=sin(t(1,i)); %#ok<AGROW>
e(1,(i+1))=xd(1,i+1)-x(1,i+1);
e(2,(i+1))=xd(2,i+1)-x(2,i+1);
s(1,(i+1))=c*e(1,1+i)+e(2,1+i);
u(1,i)=J*c*cos(t(1,i))-J*c*x(2,i)+J*cos(t(1,i))+Tg*cos(x(1,i)+A*sign(s)*x(2,i)+B*x(2,i)+K(x(1,i)-thr)-K1);
u(1,i+1)=u(1,i)-M*sign(s(1,i));
y(1,i+1)=x(1,i+1);
end
figure(1)
plot(t(1,:),y(1,:),'r');
xlabel('time(s)');ylabel('Position tracking');
%ylabel('sliding surface');
%xlabel('time(sec)*10^-3');
%hold on;
figure(2)
plot(t(1,:),e(1,:));
xlabel('time(s)');ylabel('Error tracking');
grid;
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Guillaume
el 11 de Mzo. de 2015
dx2=(-Tg*cos(x(1,i)-A*sign(s)*x(2,i)-B*x(2,i)-K*(x(1,i)-thr)+K1+u(1,i))/J)
dx2 is the same size as sign(s) which in turn is the same size as s, that is a 1 x n vector. Of course, you can't assign a vector to a single value.
Possibly you meant sign(s(1, i)), which is equivalent to sign(s(i))
Más respuestas (1)
Brendan Hamm
el 11 de Mzo. de 2015
It is on this line that you have an error:
x(2,(i+1))=x(2,i)+(d*dx2);
The issue is dx2 is a 1-by-200 double vector. You multiply by a scalar and add to a scalar which is causing a scalar expansion to occur, resulting in a 1-by-200 vector. Now you are trying to assign this to a single element of a matrix. My guess is that you wanted dx2 to be scalar, and the only vector used in the creation of dx2 occurring on line 30 is:
sign(s) % s is a vector of zeros (1-by-200)
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