Varga, A. (2011) Integrated computational algorithm for solving H-infinity optimal FDI problems. IFAC 2011 World Congress, Milan, Italy.
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Abstract
The synthesis problem of fault detection and isolation (FDI) filters can be formulated as a model matching problem and solved using an H-infinity norm optimization approach. A systematic procedure is proposed to choose appropriate filter specifications which guarantee the existence of proper and stable solutions of the model matching problem. This selection is integral part of a numerically reliable computational method to design H-infinity optimal FDI filters. The proposed design approach is completely general, being applicable to both continuous- and discrete-time systems, and can easily handle even unstable and/or improper systems.
Item URL in elib: | https://elib.dlr.de/71171/ | ||||||
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Document Type: | Conference or Workshop Item (UNSPECIFIED) | ||||||
Title: | Integrated computational algorithm for solving H-infinity optimal FDI problems | ||||||
Authors: |
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Date: | 2011 | ||||||
Refereed publication: | Yes | ||||||
Open Access: | Yes | ||||||
Gold Open Access: | No | ||||||
In SCOPUS: | No | ||||||
In ISI Web of Science: | No | ||||||
Status: | Published | ||||||
Keywords: | Fault detection, fault isolation, numerical algorithms, linear systems. | ||||||
Event Title: | IFAC 2011 World Congress | ||||||
Event Location: | Milan, Italy | ||||||
Event Type: | international Conference | ||||||
HGF - Research field: | Aeronautics, Space and Transport | ||||||
HGF - Program: | Aeronautics | ||||||
HGF - Program Themes: | Aircraft Research (old) | ||||||
DLR - Research area: | Aeronautics | ||||||
DLR - Program: | L AR - Aircraft Research | ||||||
DLR - Research theme (Project): | L - Systems & Cabin (old) | ||||||
Location: | Oberpfaffenhofen | ||||||
Institutes and Institutions: | Institute of Robotics and Mechatronics (until 2012) > System Dynamics and Control (former Control Design Engineering) | ||||||
Deposited By: | Varga, Dr.-Ing. Andreas | ||||||
Deposited On: | 11 Oct 2011 14:47 | ||||||
Last Modified: | 31 Jul 2019 19:32 |
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