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Analytic Methods of Modal in Real Spaces for Random Wind-induced Response of Long-Span Bridges

 Analytic Methods of Modal in Real Spaces for Random Wind-induced Response of Long-Span Bridges
Author(s):
Presented at IABSE Symposium: Engineering for Progress, Nature and People, Madrid, Spain, 3-5 September 2014, published in , pp. 1874-1881
DOI: 10.2749/222137814814068292
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Recently more and more passive dynamic dampers are used in long-span bridges. These kinds of structures belong to non-classical damping structure. By traditional decoupling method, the structural ...
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Bibliographic Details

Author(s):
Medium: conference paper
Language(s): English
Conference: IABSE Symposium: Engineering for Progress, Nature and People, Madrid, Spain, 3-5 September 2014
Published in:
Page(s): 1874-1881 Total no. of pages: 8
Page(s): 1874-1881
Total no. of pages: 8
Year: 2014
DOI: 10.2749/222137814814068292
Abstract:

Recently more and more passive dynamic dampers are used in long-span bridges. These kinds of structures belong to non-classical damping structure. By traditional decoupling method, the structural displacement and velocity response cannot analyzed as linear combination of displacement and velocity response of a series of standard oscillators. For the long-span bridge’s motion equation, by using mode decomposition method decompose to a 2-DOF non-classic motion equation, and using real-space decoupling method, the structural displacement and velocity response are analyzed as a linear combination both displacement and velocity response of a series standard oscillators with clear engineering significances. Considering the correlation of series standard oscillator, variance of the structural displacement random response is analyzed and resolved into linear combination of displacement and velocity random response.

Keywords:
passive structure non-classical damping decoupling in real spaces