Re: quadratic minimization: analytical solutions
y_granik_at_yahoo.com
Date: 12/31/04
- Next message: jcooper_at_ucalgary.ca: "Re: Eigenvalues and eigenvectors of an ill-conditioned matrix"
- Previous message: The Phantom: "Re: Eigenvalues and eigenvectors of an ill-conditioned matrix"
- In reply to: Peter Spellucci: "Re: quadratic minimization: analytical solutions"
- Next in thread: Peter Spellucci: "Re: quadratic minimization: analytical solutions"
- Reply: Peter Spellucci: "Re: quadratic minimization: analytical solutions"
- Messages sorted by: [ date ] [ thread ]
Date: 31 Dec 2004 15:37:43 -0800
Peter,
NP-hard does not mean it cannot be solved analytically for small N. You
just have
to exhaust all combinations.
In you example Q=[-1 0 ; 0 -1 ] we just have to compare f(x) at the
corners
[0 1], [0 0], [1 0] and [1 1].
So when you say "any situation", do you mean these four?
Thank you,
Yuri
- Next message: jcooper_at_ucalgary.ca: "Re: Eigenvalues and eigenvectors of an ill-conditioned matrix"
- Previous message: The Phantom: "Re: Eigenvalues and eigenvectors of an ill-conditioned matrix"
- In reply to: Peter Spellucci: "Re: quadratic minimization: analytical solutions"
- Next in thread: Peter Spellucci: "Re: quadratic minimization: analytical solutions"
- Reply: Peter Spellucci: "Re: quadratic minimization: analytical solutions"
- Messages sorted by: [ date ] [ thread ]