Hi!... I have a simple question. Let's suppose an augmented lagrangian functional. In these context, the Lagrange multipliers is always an unknown field?. In other words, Can I calculate the primary variable by fixing with a known value the Lagrange multiplier field? Is there some method to do that? thanks!
This is an awesome video, and thank you so much! But I have some question on if there are any supplementary techniques that goes from a local optimal point to global optimal point?
you can either: - multistart local methods, hoping that you'll find a global minimum (albeit with no guarantee) - use (generally stochastic) metaheuristics, which means you have no guarantee either - use global methods based on branch and bound, which are the only methods that can guarantee global optimality
Please can You release a tutorial On How To Solve Mixed Constraint Problem with Augumented lAngrangian method
Hi!... I have a simple question. Let's suppose an augmented lagrangian functional.
In these context, the Lagrange multipliers is always an unknown field?. In other words, Can I calculate the primary variable by fixing with a known value the Lagrange multiplier field?
Is there some method to do that?
thanks!
This is an awesome video, and thank you so much! But I have some question on if there are any supplementary techniques that goes from a local optimal point to global optimal point?
you can either:
- multistart local methods, hoping that you'll find a global minimum (albeit with no guarantee)
- use (generally stochastic) metaheuristics, which means you have no guarantee either
- use global methods based on branch and bound, which are the only methods that can guarantee global optimality
@@cvanaret Ok, I got it. Thank you very much!
Best explanation of this I have found
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Very helpful. Thanks for the time and effort.
Thanks Michael! Great video!
Great video. Thank you
Wow finally I understand!!! Thank you so much!
Thanks for the video, very helpful.
Perfect! Thank you!
Спасибо!
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Super helpful! Thank you :)