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大跨度公路斜拉桥车桥耦合振动竖向响应分析
引用本文:李武生,王贵春,陈卫丽,张校卫.大跨度公路斜拉桥车桥耦合振动竖向响应分析[J].郑州大学学报(自然科学版),2013(2):115-120.
作者姓名:李武生  王贵春  陈卫丽  张校卫
作者单位:郑州大学土木工程学院,河南郑州450001
摘    要:在数值分析软件MATLAB平台上,运用三角级数法将桥面不平顺模拟为具有各态历经的平稳随机过程.根据有限元法建立大跨度斜拉桥分析模型,将车辆模拟为5个自由度的质量一弹簧一阻尼体系,分别建立车辆和桥梁结构的振动微分方程,通过位移协调和力的平衡条件形成车桥系统的耦合振动微分方程.采用Newmark—β法,利用有限元分析软件ANSYS编写了迭代计算的APDL命令流,进行主跨为550m的福建长门大跨度公路斜拉桥的车桥耦合振动分析.计算结果表明:桥梁结构动力响应随桥面状况的恶化而显著增大,随结构阻尼的增大而近似呈线性关系减小.随车重的增加而先增大后减小,在开始阶段,响应迅速增大,而后缓慢减小.

关 键 词:斜拉桥  有限元法  桥面不平顺  车桥耦合振动

Analysis on Vertical Responses of Vehicle-bridge Coupling Vibration of Highway Cable-stayed Bridge with Long Span
LI Wu-sheng,WANG Gui-chun,CHEN Wei-li,ZHANG Xiao-wei.Analysis on Vertical Responses of Vehicle-bridge Coupling Vibration of Highway Cable-stayed Bridge with Long Span[J].Journal of Zhengzhou University (Natural Science),2013(2):115-120.
Authors:LI Wu-sheng  WANG Gui-chun  CHEN Wei-li  ZHANG Xiao-wei
Institution:( School of Civil Engineering, Zhengzhou University, Zhengzhou 450001, China)
Abstract:On the platform of numerical analysis software named MATLAB, road surface roughness was simulated as stationary random process with ergodieity by trigonometric series method. The finite element analysis model of highway cable-stayed bridge with long span was established with finite element method, and a vehicle was imitated as a mass-spring-damp system with five DOFs. Vibration differential equations of vehicle and bridge were established respectively and coupled by compatibility of displacement and equilibrium of force. Newmark-β method and APDL command stream compiled for iterative computations were used to analyze the dynamic response of Changmen bridge with long span of 550 m. The calculation results indicated that dynamic responses of bridge structure increased when road surface roughness became worse, chiefly linearly decreased when structural damping ratio increased, and first quickly increased and then slowly decreased when vehicle weight increased.
Keywords:cable-stayed bridge  finite element method  road surface roughness  vehicle-bridge coupling vibration
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