Dieuwertje Alblas - MIA
Riccardo Bardin - MACS
Vincent Bosboom - MACS
Nicoló Botteghi - MIA
Xiaoyu Cheng - MACS
Lars Corbijn van Willenswaard - MACS
Sven Dummer - MIA
Sagy Ephrati - MMS
Arnout Franken - MMS
Elena Giamatteo - MACS
Abdul Halim - MACS
Lucas Jansen Klomp - MIA
Manu Kalia - MIA
Muhammad Hamza Khalid - MACS
Nishant Kumar - MACS
Kaifang Liu - MACS
Xiangyi Meng - MACS
Nida Mir - MIA / MDI-TNW
Kevin Redosado - MMS
Len Spek - MIA
Julian Suk - MIA
Alexander Wierzba - MAST
Fengna Yan - MACS
Weihao Yan - MIA
source: http://www.malinc.se/math/trigonometry/geocentrismen.php - Heeringa - MIA

Control of partial differential equations.

There is a growing need for controller design techniques for systems described by partial differential equations. For instance, for suppression of vibrations in large wings of a windmill or in the wafer stage. In order to develop these techniques, mathematical and physical insight in the models is needed. Port-Hamiltonian models capture the underlying physics, and have at the same time good mathematical properties. The coming years the work on controller design for this class of system will be further extended to non-linear and to descriptor systems, i.e., implicit partial differential equations. Of course for the implementation and testing of the designed controller the results and tools from topic 1 (Structure preserving numerical discretization) will be used.

People working on this subject within SACS are:


Post Doc / PhD / Young Researcher