Dear all,
It is my great pleasure to invite you all to today’s NOMADS seminar by Emre Mengihttp://home.ku.edu.tr/~emengi/ from Koc University (Turkey), who will present recent work on the computation of the dominant poles of a transfer function of a descriptor system. The seminar will take place **today Sept 19 at 14:30 (CET) in GSSI’s Library (NOT the main lecture hall as previously announced). Remote participation will also be possible via the zoom link: https://us02web.zoom.us/j/89668910844?pwd=TmVwQUFoNklUajAzMlEyMzB6ZVZzUT09
Below you can find title and abstract. Hope to see you all later today!
All the best,
—Francesco Tudisco
====== Emre Mengi, Koc University, Istanbul, Turkey http://home.ku.edu.tr/~emengi/https://www.google.com/url?q=http://home.ku.edu.tr/~emengi/&sa=D&source=calendar&ust=1664003416932076&usg=AOvVaw3SfB7AbgoQmYznQVak4M62
Title: Large-Scale Estimation of the Dominant Poles of a Transfer Function
Abstract: The dominant poles of the transfer function of a descriptor system provide important insight into the behavior of the system. They indicate the parts of the imaginary axis where the transfer function exhibits large norm. Moreover, the dominant poles and corresponding eigenvectors can be put in use to form a reduced-order approximation to the system. In the talk, I will describe a subspace framework to compute a prescribed number of dominant poles of a large-scale descriptor system. The framework applies Petrov-Galerkin projections to the original system, then computes the dominant poles of the projected small-scale system, for instance by the QZ algorithm, and expands the subspaces so that the projected system after the subspace expansion interpolates the original system at these dominant poles. I will explain why the subspace framework converges at a quadratic rate, and report numerical results illustrating the rapid convergence, and accuracy of the approach.
For more information, please see: https://num-gssi.github.io/seminar/https://www.google.com/url?q=https://num-gssi.github.io/seminar/&sa=D&source=calendar&ust=1664003416932076&usg=AOvVaw0xv1LsrxiApW-i1YLdAgt5
The seminar will take place in the Library, but remote participation will also be possible via the zoom link: https://us02web.zoom.us/j/89668910844?pwd=TmVwQUFoNklUajAzMlEyMzB6ZVZzUT09https://www.google.com/url?q=https://us02web.zoom.us/j/89668910844?pwd%3DTmVwQUFoNklUajAzMlEyMzB6ZVZzUT09&sa=D&source=calendar&ust=1664003416932076&usg=AOvVaw29s6v37KjT8SRKCLq3WzhQ