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Free vibration of connected double-beam system with general boundary conditions by a modified Fourier-Ritz method

机译:修正傅里叶-里兹方法在一般边界条件下连通双光束系统的自由振动

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In this paper, free vibration of connected double-beam system under general boundary conditions is investigated by a modified Fourier-Ritz approach. The effects of the restrained stiffness of the springs and the elastic layer stiffness on modal properties are incorporated in the current framework. The displacement components can be expressed as Fourier cosine series plus auxiliary polynomial functions, which aim to eliminate the discontinuities of displacement and its derivatives at both ends and to enhance the convergence of the results effectively. Numerical examples were presented and discussed for several different geometric and material properties as well as distinct boundary conditions. The effectiveness and rapid convergence of the present method can be verified from the results. Numerous new results for connected double-beam system with arbitrary boundary conditions are presented.
机译:本文采用改进的Fourier-Ritz方法研究了连接双梁系统在一般边界条件下的自由振动。弹簧的约束刚度和弹性层刚度对模态特性的影响已纳入当前框架。位移分量可以表示为傅立叶余弦级数加上辅助多项式函数,目的是消除位移及其导数在两端的不连续性,并有效地提高结果的收敛性。给出并讨论了几种不同几何和材料特性以及不同边界条件的数值示例。从结果可以证明本方法的有效性和快速收敛性。给出了具有任意边界条件的连通双光束系统的许多新结果。

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