* Constrained minimization and maximization of a function
@ 2002-12-31 9:55 Viadrina
2002-06-07 6:46 ` Viadrina
` (2 more replies)
0 siblings, 3 replies; 6+ messages in thread
From: Viadrina @ 2002-12-31 9:55 UTC (permalink / raw)
To: gsl-discuss
Hi, is someone working on constrained minimization of a function?
The provided routines do not support constrained minimization.
Przem
^ permalink raw reply [flat|nested] 6+ messages in thread* Constrained minimization and maximization of a function
2002-12-31 9:55 Constrained minimization and maximization of a function Viadrina
@ 2002-06-07 6:46 ` Viadrina
2002-12-31 9:55 ` Emmanuel Vazquez
2002-12-31 9:55 ` Brian Gough
2 siblings, 0 replies; 6+ messages in thread
From: Viadrina @ 2002-06-07 6:46 UTC (permalink / raw)
To: gsl-discuss
Hi, is someone working on constrained minimization of a function?
The provided routines do not support constrained minimization.
Przem
^ permalink raw reply [flat|nested] 6+ messages in thread
* Re: Constrained minimization and maximization of a function
2002-12-31 9:55 Constrained minimization and maximization of a function Viadrina
2002-06-07 6:46 ` Viadrina
@ 2002-12-31 9:55 ` Emmanuel Vazquez
2002-06-07 14:06 ` Emmanuel Vazquez
2002-12-31 9:55 ` Brian Gough
2 siblings, 1 reply; 6+ messages in thread
From: Emmanuel Vazquez @ 2002-12-31 9:55 UTC (permalink / raw)
To: sliwa; +Cc: gsl-discuss
Viadrina wrote:
>Hi, is someone working on constrained minimization of a function?
>
A first solution would be to consider using the Lagrangian / KT
techniques but often it suffices to consider modifing the cost function
in order to constrain parmeters, typically, a quadratic cost...
^ permalink raw reply [flat|nested] 6+ messages in thread
* Re: Constrained minimization and maximization of a function
2002-12-31 9:55 ` Emmanuel Vazquez
@ 2002-06-07 14:06 ` Emmanuel Vazquez
0 siblings, 0 replies; 6+ messages in thread
From: Emmanuel Vazquez @ 2002-06-07 14:06 UTC (permalink / raw)
To: sliwa; +Cc: gsl-discuss
Viadrina wrote:
>Hi, is someone working on constrained minimization of a function?
>
A first solution would be to consider using the Lagrangian / KT
techniques but often it suffices to consider modifing the cost function
in order to constrain parmeters, typically, a quadratic cost...
^ permalink raw reply [flat|nested] 6+ messages in thread
* Re: Constrained minimization and maximization of a function
2002-12-31 9:55 Constrained minimization and maximization of a function Viadrina
2002-06-07 6:46 ` Viadrina
2002-12-31 9:55 ` Emmanuel Vazquez
@ 2002-12-31 9:55 ` Brian Gough
2002-06-11 1:01 ` Brian Gough
2 siblings, 1 reply; 6+ messages in thread
From: Brian Gough @ 2002-12-31 9:55 UTC (permalink / raw)
To: sliwa; +Cc: gsl-discuss
Viadrina writes:
> Hi, is someone working on constrained minimization of a function?
> The provided routines do not support constrained minimization.
>
There's some discussion on the list archives (search for "constrained")
at http://sources.redhat.com/ml/gsl-discuss/
but I haven't heard anything since then
regards
Brian Gough
^ permalink raw reply [flat|nested] 6+ messages in thread
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2002-12-31 9:55 Constrained minimization and maximization of a function Viadrina
2002-06-07 6:46 ` Viadrina
2002-12-31 9:55 ` Emmanuel Vazquez
2002-06-07 14:06 ` Emmanuel Vazquez
2002-12-31 9:55 ` Brian Gough
2002-06-11 1:01 ` Brian Gough
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