Error "Matrix dimention must agree"
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Tianlan Yang
el 18 de Mzo. de 2021
Respondida: Tianlan Yang
el 18 de Mzo. de 2021
Here is the function:
function [L,U] = eluinv(A)
[~,n]=size(A);
[L,U] = lu(A);
format compact
if closetozeroroundoff(A,7) == closetozeroroundoff(L*U,7)
disp('Yes, I have got LU factorization')
end
if closetozeroroundoff(rref(U),7) == closetozeroroundoff(rref(A),7)
disp('U is an echelon form of A')
else
disp('Something is wrong')
end
if rank(A) ~= max(size(A))
sprintf('A is not invertible')
invA=[];
return
else
leye = [L eye(size(L,1))];
ueye = [U eye(size(U,1))];
invLech = rref(leye);
invUech = rref(ueye);
invL = invLech(:,(n+1):size(invLech,2));
invU = invUech(:,(n+1):size(invUech,2));
invA = invU*invL;
if isequal(closetozeroroundoff(invA-inv(A)),zeros(size(A)))
disp('Yes, LU factorization works for calculating the inverses')
else
disp('LU factorization does not work for me?!')
end
end
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Respuesta aceptada
Cris LaPierre
el 18 de Mzo. de 2021
Editada: Cris LaPierre
el 18 de Mzo. de 2021
The error message is telling you what the issue is. You are trying to compare two matrices that do not have the same number of elements.
The left side of your comparison is 3x3 while the right side is 4x3. See this documentation page for more.
This is because the result of lu is two different sized matrices.
A = [1 1 4; 0 -4 0; -5 -1 -8; 2 3 -1];
[L,U] = lu(A)
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