基于降阶建模的考虑几何非线性和气动非线性的大跨度桥梁风致抖振

Wei Cui, Lin Zhao, Yaojun Ge
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引用次数: 0

摘要

气动弹性失稳和抖振是大跨度桥梁的两种风致现象。在传统方法中,气动弹性失稳和抖振是分开分析的。如果需要几何非线性和气动非线性,通常基于有限元方法计算气动弹性失稳,并基于结构非线性和气动非线性的线性化进行抖振。然后,利用标准频域方法对特征值进行分解。然而,对于大跨度桥梁,静力变形、气动弹性和抖振是强耦合的。在抖振过程中,桥面俯仰会改变结构刚度和气动载荷;因此,在大跨度桥梁抖振分析中应考虑非线性。建立了包含非线性气弹性和抖振力的大跨度桥梁风致抖振的降阶建模方法。首先,通过多项式展开,推导了考虑结构非线性和气动非线性的基于模态的振动公式;然后,将数值模拟湍流引入振动控制方程,利用时域积分法计算结构响应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Wind-Induced Buffeting Vibration of Long-Span Bridge Considering Geometric and Aerodynamic Nonlinearity Based on Reduced-Order Modeling
Aeroelastic instability and buffeting are two wind-induced phenomena for long-span bridges. In the traditional method, aeroelastic instability and buffeting are analyzed separately. If geometric and aerodynamic nonlinearity are required, aeroelastic instability is normally calculated based on finite-element methods, and buffeting is carried out based on linearization of structural and aerodynamic nonlinearity. Then, the standard frequency-domain methods are utilized on the eigenvalue decomposition. However, for ultralong-span bridges, aerostatic deformation, aeroelasticity, and buffeting are strongly coupled. During buffeting, the bridge deck pitching will change both structural stiffness and aerodynamic loads; therefore, the nonlinearity should be included in the long-span bridge buffeting analysis. This paper establishes a reduced-order modeling procedure to simulate the wind-induced buffeting vibration for long-span bridges including the nonlinear aeroelasticity and buffeting force. First, the mode-based vibration formulas are derived to consider both structural and aerodynamic nonlinearity through polynomial expansion. Next, the numerically simulated turbulence is imported into the vibration governing equation, and the structural response can be calculated using the time-domain integration method.
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