- #1
Phong
- 5
- 0
Hi!
I have a question concerning solving a system of linear equations. I know that the pseudoinverse matrix by using SVD is useful for this, but haven't gotten the pieces together yet.
Let's assume I have this system of linear equations with each equation having one 3-component vector (V1) needed to be transformed by a matrix (M) to match a different 3-component vector (V2):
V1 x M = V2
V3 x M = V4
V5 x M = V6
where each V has three components x,y,z. How do I solve for M?
I know that SVDs come handy here, but I have not used them before, so I'd be curious for any help.
Thanks,
Nhat
I have a question concerning solving a system of linear equations. I know that the pseudoinverse matrix by using SVD is useful for this, but haven't gotten the pieces together yet.
Let's assume I have this system of linear equations with each equation having one 3-component vector (V1) needed to be transformed by a matrix (M) to match a different 3-component vector (V2):
V1 x M = V2
V3 x M = V4
V5 x M = V6
where each V has three components x,y,z. How do I solve for M?
I know that SVDs come handy here, but I have not used them before, so I'd be curious for any help.
Thanks,
Nhat