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Nonlinear identification of MDOF systems using Volterra series approximation

机译:使用Volterra级数逼近的MDOF系统非线性识别。

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Most of the practical engineering structures exhibit nonlinearity due to nonlinear dynamic characteristics of structural joints, nonlinear boundary conditions and nonlinear material properties. Meanwhile, the presence of non-linearity in the system can lead to a wide range of structural behavior, for example, jumps, limit cycles, internal resonances, modal coupling, super and sub-harmonic resonances, etc. In this paper, we present a Volterra series approximation approach based on the adaptive filter concept for nonlinear identification of multi-degree of freedom systems, without sacrificing the benefits associated with the traditional Volterra series approach. The effectiveness of the proposed approach is demonstrated using two classical single degrees of freedom systems (breathing crack problem and Duffing Holmes oscillator) and later we extend to multi-degree of freedom systems.
机译:由于结构接缝的非线性动力学特性,非线性边界条件和非线性材料特性,大多数实际工程结构都表现出非线性。同时,系统中存在非线性会导致广泛的结构行为,例如跳跃,极限循环,内部共振,模态耦合,超谐波和次谐波共振等。在本文中,我们介绍了一种基于自适应滤波器概念的Volterra级数逼近方法,用于非线性识别多自由度系统,而不会牺牲与传统Volterra级数方法相关的优势。使用两个经典的单自由度系统(呼吸裂纹问题和Duffing Holmes振荡器)证明了该方法的有效性,后来我们扩展到了多自由度系统。

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