Matrix A is am by n+1 has reducedn QR factorization and A = Q_hat * R_hat
. Moreover,
A = Q_hat*diag(1/q(m,1) ,..., 1/q(m, n+1))*diag(q(m,1) ,..., q(m,n+1))
This is equal to A = simQ * simR
.
How do I find simR in matlab?
Qr factorization in Matlab can be performed like [Q,R] = qr(A)
.
Given your last equation A = simQ*simR. You can split this equation into:
simQ * simR(:,1) = A(:,1)
simQ * simR(:,2) = A(:,2)
and so on.
These are now simple equations of the form Ax = b
and can therefore be solved like x=A\\b;
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