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首页> 外文期刊>Journal of Sound and Vibration >Exact closed-form solutions for the natural frequencies and stability of elastically connected multiple beam system using Timoshenko and high-order shear deformation theory
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Exact closed-form solutions for the natural frequencies and stability of elastically connected multiple beam system using Timoshenko and high-order shear deformation theory

机译:基于Timoshenko和高阶剪切变形理论的弹性连接多梁系统固有频率和稳定性的精确闭式解

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摘要

A general procedure for the determination of the natural frequencies and buckling load for a set of beam system under compressive axial loading is investigated using Timoshenko and high-order shear deformation theory. It is assumed that the set beams of the system are simply supported and continuously joined by a Winkler elastic layer. The model of beam includes the effects of axial loading, shear deformation and rotary inertia. In the special case of identical beams, explicit expressions for the natural frequencies and the critical buckling load are determined using a trigonometric method. The influences of the compressive axial loading and the number of beams in the system on the natural frequencies and the critical buckling load are discussed. These results are of considerable practical interest and have wide application in engineering practice of frameworks.
机译:利用Timoshenko和高阶剪切变形理论,研究了确定一组梁系统在压缩轴向载荷下的固有频率和屈曲载荷的通用程序。假设系统的设定梁仅由Winkler弹性层支撑并连续连接。梁的模型包括轴向载荷,剪切变形和旋转惯性的影响。在相同梁的特殊情况下,使用三角法确定固有频率和临界屈曲载荷的明确表达式。讨论了轴向压缩载荷和系统中的梁数对固有频率和临界屈曲载荷的影响。这些结果具有相当大的实际意义,并在框架的工程实践中得到了广泛的应用。

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