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Winter Term 2015/16, Doctoral School Events
2015-10-16 Doctoral School Seminar (Inst. Mathematik, Heinrichstr. 36, SR 11.32, 13:15—14:30, KFU)
Konrad Schrempf (TU, advisor F. Lehner): What is free (noncommutative) probability? [show abstract]
Adrian Scheerer (TU, advisor R. Tichy): Absolutely Normal Numbers - a computational approach [show abstract]
2015-11-13 Doctoral School Seminar (Seminarraum 2 des Instituts für Geometrie, Kopernikusgasse 24, 10:30—13:00, TU)
Michael Moßhammer (TU, advisor M. Kang): The largest component of random graphs on a surface [show abstract]
Sanela Omerovic (TU, advisor H. Friedl): Fitting Mixtures of Nonlinear Regression Models [show abstract]
Christian Kühn (TU, advisor J. Behrndt): On the visibility of quantum graph spectra [show abstract]
Franz Pichler (KFU, advisor G. Haase): Homogenization of electrochemical transport in porous periodic media [show abstract]
2015-12-11 Doctoral School Seminar (Inst. Mathematik, Heinrichstr. 36, SR 11.32, 13:15—15:45, KFU)
Raheel Anwar (KFU, advisor F. Kappel): Mental Challenge supports Homeostasis in Cardiovascular System during Orthostatic stress [show abstract]
Behzad Azmi (KFU, advisor K. Kunisch): A Receding Horizon framework for Infinite-dimensional Controlled Systems

Abstract: The receding horizon framework is an efficient approach for dealing with optimal control problems. In this approach, an infinite horizon optimal control problem is approximated by a sequence of finite horizon problems in a receding horizon fashion. However, stability (convergence to a steady state) is not generally ensured due to the use of a finite prediction horizon. Thus, a terminal cost function and or terminal constraints are often needed to ensure asymptotic stability. In this presentation, we are concerned with the stabilization of the systems governed by partial differential equations. A new receding horizon control (RHC) schemes will be introduced. In this scheme, no terminal cost and terminal constrained are used to ensured the stability. Based on this stabilizability assumption of the system under investigation, the suboptimality and stability of this RHC will be investigated. At the end, we show some numerical results for Burgers' and Korteweg-de-Vries (KdV) equations. [hide abstract]

Victoria Paguio (KFU, advisor F. Kappel): Vascular refilling and inflammation in hemodialysis [show abstract]