The goal of the school is to offer a general overview of the recent techniques used in the field of optimal control for partial differential equations. A special emphasis will be given to the numerical solution of the large scale optimization problems which are typical in this area and to the methods for model reduction which allow to solve real problems, e.g. in the control of fluids and in optimal design. The school is mainly directed to PhD students, post-docs and young researchers in the areas of pdes, control and numerical analysis who would like to enter the field of optimal control of PDEs. To this end the school wants to present several techniques and point of views on this topic bringing together lectures on different aspects. Corsi : INTRODUCTION TO OPTIMAL CONTROL PROBLEMS FOR PDEs J. Sprekels (WIAS, Berlin) NUMERICAL METHODS FOR OPTIMAL CONTROL OF PDEs R. Hoppe (Augsburg and Houston University) MODEL REDUCTION METHODS M. Grepl (Aachen) and G. Rozza (EPFL, Lousanne) SHAPE OPTIMIZATION F. Jouve (Paris VII )
SUMMER SCHOOL Optimal Control of Partial Differential Equations / Falcone, Maurizio. - (2010).
SUMMER SCHOOL Optimal Control of Partial Differential Equations
FALCONE, Maurizio
2010
Abstract
The goal of the school is to offer a general overview of the recent techniques used in the field of optimal control for partial differential equations. A special emphasis will be given to the numerical solution of the large scale optimization problems which are typical in this area and to the methods for model reduction which allow to solve real problems, e.g. in the control of fluids and in optimal design. The school is mainly directed to PhD students, post-docs and young researchers in the areas of pdes, control and numerical analysis who would like to enter the field of optimal control of PDEs. To this end the school wants to present several techniques and point of views on this topic bringing together lectures on different aspects. Corsi : INTRODUCTION TO OPTIMAL CONTROL PROBLEMS FOR PDEs J. Sprekels (WIAS, Berlin) NUMERICAL METHODS FOR OPTIMAL CONTROL OF PDEs R. Hoppe (Augsburg and Houston University) MODEL REDUCTION METHODS M. Grepl (Aachen) and G. Rozza (EPFL, Lousanne) SHAPE OPTIMIZATION F. Jouve (Paris VII )I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.