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The continuation method for the eigenvalue problem of structures with viscoelastic dampers

机译:粘弹性阻尼器结构特征值问题的延拓方法

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摘要

This paper is concerned with the dynamic analysis of structures with viscoelastic (VE) dampers. A method for determination of the dynamic characteristics of structures with VE dampers is presented. The proposed approach enables the simultaneous use of a few models of VE damper for describing a single structure. To describe the dynamic force deformation characteristics of damper, fractional derivatives are applied. The structure is treated as an elastic linear system but the equations of motion may contain fractional derivatives, in addition to ordinary ones. The dynamic characteristics of a structure with VE dampers are determined as a solution to the appropriately defined eigenvalue problem. The solution to the equations of motion in the frequency domain is given using the continuation method. The problem of existence of real eigenvalues when the fractional model is used is also discussed. Several conclusions concerning the applicability of the proposed method as well as fractional models of VE dampers are formulated on the basis of the results of a numerical analysis.
机译:本文涉及具有粘弹性(VE)阻尼器的结构的动力分析。提出了一种确定带有VE阻尼器的结构动力特性的方法。所提出的方法使得能够同时使用多种VE阻尼器模型来描述单个结构。为了描述阻尼器的动态力变形特性,应用了分数导数。该结构被视为弹性线性系统,但运动方程除常微分方程外还可包​​含分数导数。确定具有VE阻尼器的结构的动态特性,作为对适当定义的特征值问题的解决方案。使用延续方法给出了频域中运动方程的解。还讨论了使用分数模型时实际特征值存在的问题。在数值分析的基础上,提出了关于所提方法的适用性以及VE阻尼器分数模型的一些结论。

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