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 Post subject: Constraint on weighted sum of variables (minasa)
PostPosted: Thu Nov 25, 2010 2:24 pm 
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Joined: Thu Nov 25, 2010 2:15 pm
Posts: 1
Hi!

I've been looking all over the internet for a QP solver, and then I found ALGLIB.
I need to maximize the following function (I'm implementing an SVM):

sum(i from 1 to L) a_i - 0.5*a'*H*a

a being a vector of length L, a_i the elements of a and H an L*L symmetric matrix.

The constraints:

0 <= a_i <= C where C is a predetermined constant

and

sum(i from 1 to L) a_i*y_i = 0

y_i are the classes of each of the L training examples i have provided the SVM, and y_i takes on the values of either 1 och -1.

It is this last constraint that I am uncertian on how to implement using the minasa subpackage. Is it even possible?


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 Post subject: Re: Constraint on weighted sum of variables (minasa)
PostPosted: Thu Nov 25, 2010 7:51 pm 
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Joined: Fri May 07, 2010 7:06 am
Posts: 906
It is impossible for now (unless you try to play with penalty functions). But it is possible that next release of ALGLIB will include optimizer for a combination of bound and linear constraints.


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