Adel M <adelmn@...> writes:

> 
> 
> Is it possible to add constraints to derivative-free optimization algorithms?
> I have an optimization problem of an X vector of size n (n >20) and have a
sum constraint on some X[i]: example X[1]+X[2]+..+X[10]=1
> I 'm using the Nelder Mead algorithm.
> Since I was not able to add a constraint, I tried penalizing the objective
function when the constraint is violated but this leads to a poor  result.
> 
> Is there a way to define such constraints ?
> 
> 
> 
> <div><div dir="ltr">
> <span>Is it possible to add constraints to&nbsp;</span><a
href="http://ab-initio.mit.edu/wiki/index.php/NLopt_Algorithms#Local_derivative-free_optimization";
target="_blank">derivative-free
optimization</a><span>&nbsp;algorithms?</span><div>
> <br><div>I have an optimization problem of an X vector of size n (n
&gt;20) and have a sum constraint on some X[i]: example
X[1]+X[2]+..+X[10]=1</div>
> <div>I 'm using the Nelder Mead algorithm.</div>
> <div>Since I was not able to add a constraint, I tried penalizing the
objective function when the constraint is violated but this leads to a poor
&nbsp;result.</div>
> <div><br></div>
> <div>Is there a way to define such constraints ?</div>
> </div>
> </div></div>
> 

Hello Adel,

I think the solution for you could be HillStormer. Thia software permits any
kind of linear constraints and as much as control variables you may need.
You can download a free trial-version for 30 days at

"www.berkutec.com"

Hope this may help you.

Bernhard



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