
Geometric Theory for Infinite Dimensional Systems
Hans J. Zwart(Author)
Springer (Publisher)
Published on 8. February 1989
Book
Paperback/Softback
VIII, 161 pages
978-3-540-50512-9 (ISBN)
Description
The monograph is addressed to researchers in the field of geometric theory of infinite dimensional systems. The author uses basic concepts of the infinite dimensional system theory, approximate controllability, initial observability, which are covered in the second and third chapter. The book is self-contained with respect to the notions of the geometric theory, although sometimes the author refers to the references for the finite dimensional case.
More details
Series
Language
English
Place of publication
Berlin
Germany
Publishing group
Springer Berlin
Target group
Professional and scholarly
Research
Illustrations
VIII, 161 p.
Dimensions
Height: 244 mm
Width: 170 mm
Thickness: 10 mm
Weight
309 gr
ISBN-13
978-3-540-50512-9 (9783540505129)
DOI
10.1007/BFb0044353
Schweitzer Classification
Person
Birgit Jacob received the M.Sc. degree in mathematics from the University of Dortmund in 1992 and the Ph.D. degree in mathematics from the University of Bremen in 1995. She held postdoctoral and professor positions at the universities of Twente, Leeds, Paderborn, at Berlin University of Technology and at Delft University of Technology. Since 2010, she has been with the University of Wuppertal, Germany, where she is a full professor in analysis. Her current research interests include the area of infinite-dimensional systems and operator theory, particularly well-posed linear systems and port-Hamiltonian systems.
Hans Zwart received his Master degree in 1984 and his Ph.D. degree in 1988, both in mathematics at the University of Groningen. Since 1988 he has been working at the Applied Mathematics Department, University of Twente, Enschede, The Netherlands. His research interests include analysis, controller design, and approximations of infinite-dimensional systems, in particular of port-Hamiltoninan systems.
Content
Invariance concepts.- System invariance concepts.- Disturbance decoupling problem.- Controlled invariance for discrete spectral systems.- The disturbance decoupling problem with measurement feedback.- The disturbance decoupling problem with measurement feedback and stability.