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Structural Control Systems in High-speed Railway Bridges

  • Structural vibration control of high-speed railway bridges using tuned mass dampers, semi-active tuned mass dampers, fluid viscous dampers and magnetorheological dampers to reduce resonant structural vibrations is studied. In this work, the addressed main issues include modeling of the dynamic interaction of the structures, optimization of the parameters of the dampers and comparison of theirStructural vibration control of high-speed railway bridges using tuned mass dampers, semi-active tuned mass dampers, fluid viscous dampers and magnetorheological dampers to reduce resonant structural vibrations is studied. In this work, the addressed main issues include modeling of the dynamic interaction of the structures, optimization of the parameters of the dampers and comparison of their efficiency. A new approach to optimize multiple tuned mass damper systems on an uncertain model is proposed based on the H-infinity optimization criteria and the DK iteration procedure with norm-bounded uncertainties in frequency domain. The parameters of tuned mass dampers are optimized directly and simultaneously on different modes contributing significantly to the multi-resonant peaks to explore the different possible combinations of parameters. The effectiveness of the present method is also evaluated through comparison with a previous method. In the case of semi-active tuned mass dampers, an optimization algorithm is derived to control the magnetorheological damper in these semi-active damping systems. The use of the proposed algorithm can generate various combinations of control gains and state variables. This can lead to the improvement of the ability of MR dampers to track the desired control forces. An uncertain model to reduce detuning effects is also considered in this work. Next, for fluid viscous dampers, in order to tune the optimal parameters of fluid viscous dampers to the vicinity of the exact values, analytical formulae which can include structural damping are developed based on the perturbation method. The proposed formulae can also be considered as an improvement of the previous analytical formulae, especially for bridge beams with large structural damping. Finally, a new combination of magnetorheological dampers and a double-beam system to improve the performance of the primary structure vibration is proposed. An algorithm to control magnetorheological dampers in this system is developed by using standard linear matrix inequality techniques. Weight functions as a loop shaping procedure are also introduced in the feedback controllers to improve the tracking ability of magnetorheological damping forces. To this end, the effectiveness of magnetorheological dampers controlled by the proposed scheme, along with the effects of the uncertain and time-delay parameters on the models, are evaluated through numerical simulations. Additionally, a comparison of the dampers based on their performance is also considered in this work.zeige mehrzeige weniger

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Metadaten
Dokumentart:Dissertation
Verfasserangaben:Dr. Luu Mai
DOI (Zitierlink):https://doi.org/10.25643/bauhaus-universitaet.2339Zitierlink
URN (Zitierlink):https://nbn-resolving.org/urn:nbn:de:gbv:wim2-20141223-23391Zitierlink
ISSN:1610-7381
Schriftenreihe (Bandnummer):ISM-Bericht // Institut für Strukturmechanik, Bauhaus-Universität Weimar (2014,3)
Gutachter:Univ.Prof. Dipl.-Ing. Dr.techn. Christian BucherORCiDGND, Univ.-Prof. Dr. Dipl.-Ing. Guido MorgenthalORCiDGND
Betreuer:Prof. Carsten KönkeORCiDGND
Sprache:Englisch
Datum der Veröffentlichung (online):23.12.2014
Datum der Erstveröffentlichung:23.12.2014
Datum der Abschlussprüfung:18.12.2014
Datum der Freischaltung:23.12.2014
Veröffentlichende Institution:Bauhaus-Universität Weimar
Titel verleihende Institution:Bauhaus-Universität Weimar, Fakultät Bauingenieurwesen
Institute und Partnereinrichtugen:Fakultät Bauingenieurwesen / Institut für Strukturmechanik (ISM)
Seitenzahl:147
Freies Schlagwort / Tag:Railway bridges
GND-Schlagwort:High-speed railway bridge; Control system; Passive damper; Semi-active damper
DDC-Klassifikation:500 Naturwissenschaften und Mathematik
BKL-Klassifikation:30 Naturwissenschaften allgemein
Lizenz (Deutsch):License Logo Creative Commons 4.0 - Namensnennung (CC BY 4.0)