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移动载荷作用下斜拉桥结构的动态响应计算分析
引用本文:袁宏智,马建敏. 移动载荷作用下斜拉桥结构的动态响应计算分析[J]. 噪声与振动控制, 2014, 34(3): 148-154
作者姓名:袁宏智  马建敏
作者单位:( 复旦大学 力学与工程科学系, 上海 200433 )
摘    要:运用斜拉桥的近似分析方法,将漂浮体系的斜拉桥结构简化成两端简支且中间离散弹性支撑梁、变地基系数梁和均匀地基系数地基梁三种模型。建立了移动载荷作用下斜拉桥结构的动力学方程,用四阶龙格库塔法对动力学方程进行了计算,对三种模型的固有频率和三种模型在相同移动载荷作用下的动态响应进行了比较,并对移动载荷移动速度、垂直振动的刚度和阻尼对桥梁动态响应的影响进行分析。结果表明,当拉索等效弹性系数较小时,三种模型的固有频率和挠度曲线差别较小,当拉索等效弹性系数较大时,三种模型的固有频率和挠度曲线差别明显;桥梁动态响应的频谱由桥梁的固有频率和移动载荷的自振频率组成;移动载荷垂直振动的刚度越大,阻尼越小,桥梁振动的响应越大。

关 键 词:振动与波   斜拉桥   移动载荷   动态响应  
收稿时间:2013-07-05

Dynamic Response Analysis of Cable-stayed Bridges Subjected to Moving Load
YUAN Hong-zhi,MA Jian-min. Dynamic Response Analysis of Cable-stayed Bridges Subjected to Moving Load[J]. Noise and Vibration Control, 2014, 34(3): 148-154
Authors:YUAN Hong-zhi  MA Jian-min
Affiliation:( Department of Mechanics and Engineering Science, Fudan University, Shanghai 200433, China )
Abstract:By using the approximate analysis method of cable-stayed bridge, the cable-stayed bridge of floating system is simplified into three models: a beam supported by discrete springs, a beam on an continuous elastic foundation, and a beam on an elastic continuous foundation with variable foundation coefficients. The dynamic equation of the cable-stayed bridge structure under moving load is established and solved by the forth-order Runge-Kutta method. The natural frequencies and dynamic responses of the three models are compared one another. The results show that when the equivalent elastic coefficient of the cable is small, both the difference of natural frequency and the difference of deflection of the three models are small;and when it is large, the differences are also large. The effects of velocity, stiffness and damping of the moving load on the dynamic responses of the bridge are analyzed. The results show that, the spectrum of the dynamic responses of the bridge consists of natural frequency of the bridge and the self-vibration frequency of the moving load. When the stiffness of the moving load is large or the damping is small, the responses of the bridge are great.
Keywords:vibration and wave  cable-stayed bridge  moving load  dynamic responses
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