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多肋T形梁桥动力反应的分析
引用本文:甘亚南,荀勇,周广春.多肋T形梁桥动力反应的分析[J].振动与冲击,2012,31(9):166-171.
作者姓名:甘亚南  荀勇  周广春
作者单位:1.盐城工学院 土木工程学院, 盐城 224051; 2.哈尔滨工业大学 土木工程学院, 哈尔滨 150090
摘    要:为了更加准确分析多肋T形梁桥的动力学特性,本文考虑了剪切变形、剪力滞后和剪滞翘曲应力的自平衡条件,以能量变分原理为基础建立了多肋T形梁广义位移的控制微分方程和自然边界条件,获得了相应广义位移的闭合解。以算例为基础详细讨论了剪力滞后和自平衡条件等因素对多肋T形梁桥动力反应的影响,得到了该类结构动力学特性的规律。本文解析解与有限元数值解进行了比较,说明了本文力学分析方法的有效性,本文方法丰富和发展了多肋T形梁桥的计算理论。

关 键 词:多肋T形梁    剪力滞后    动力反应    自平衡条件    能量变分原理  
收稿时间:2010-12-31
修稿时间:2011-4-6

Dynamic response analysis of T-beam bridge with multi-ribbed slabs in consideration of shear lag effect
GAN Ya-nan , XUN Yong , ZHOU Guang-chun.Dynamic response analysis of T-beam bridge with multi-ribbed slabs in consideration of shear lag effect[J].Journal of Vibration and Shock,2012,31(9):166-171.
Authors:GAN Ya-nan  XUN Yong  ZHOU Guang-chun
Affiliation:1. School of Civil Engineering and Architecture, Yancheng Institute of Technology, Yancheng 224051, China; 2. School of CivilEngineering and Architecture, Harbin Institute of Technology, Harbin 150090,China
Abstract:An approach for analyzing the dynamic response of T-beam with multi-ribbed slabs generally used in engineering was proposed,in consideration of the shear deformation,shear lag effect,self-equilibrium condition for shear lag warping stress,and many different longitudinal displacement difference functions to accurately reflect the magnitude of shear lag change in the T-beam.The differential equations and the corresponding natural boundary conditions of the T-beam with multi-ribbed slabs were derived based on the minimum potential principle,and closed-form solutions of generalized dynamic displacements were obtained.According to the fundamental differential equations and the corresponding natural boundary conditions,the dynamic characteristics of T-beam with multi-ribbed slabs were discussed.With the help of calculation examples finite solid element solutions were compared with analytical solutions and the validity of the proposed approach was verified.
Keywords:T-beam with multi-ribbed slabs  shear lag effect  dynamic response  self-equilibrium condition  energy-variation principle
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