捕获螺栓结构非线性的子结构界面缩减技术

Aabhas Singh, M. Allen, R. Kuether
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引用次数: 2

摘要

结构动力有限元模型通常使用多点约束(MPC)将螺栓连接附近的自由度(DOF)压缩到单个节点,然后可以使用线性弹簧或非线性元件将其连接到相邻结构。当系统中存在多个关节时,可伸缩性成为一个问题,因为每个关节都需要自己的模型来捕获非线性行为。虽然这增加了计算成本,但更大的问题是,联合模型的参数是未知的,因此必须解决一个非线性模型更新问题,其中可能包含数百个未知变量,以使模型适应测量。此外,传统的MPC方法在如何处理界面的灵活性方面受到限制(即,对于刚性杆单元,界面没有灵活性)。为了解决这一缺点,本工作提出了一种替代方法,将接触界面简化为一组模态自由度,这些自由度保留了界面的灵活性,并且能够同时对多个关节进行建模。具体而言,采用系统级特征约束约简(S-CC)将接触界面处的运动减少到少量形状。为了捕捉关节微滑移期间存在的滞回和能量耗散,将滞回单元应用于少量S-CC形状。在自由端单节点悬臂梁的二维有限元模型上,将该方法与传统的MPC方法(使用刚性杆单元)进行了比较。对于所有方法,都将四参数Iwan单元应用于界面自由度,以捕获振幅相关模态频率和阻尼随振幅变化的情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Substructure Interface Reduction Techniques to Capture Nonlinearities in Bolted Structures
Structural dynamic finite element models typically use multipoint constraints (MPC) to condense the degrees of freedom (DOF) near bolted joints down to a single node, which can then be joined to neighboring structures with linear springs or nonlinear elements. Scalability becomes an issue when multiple joints are present in a system, because each requires its own model to capture the nonlinear behavior. While this increases the computational cost, the larger problem is that the parameters of the joint models are not known, and so one must solve a nonlinear model updating problem with potentially hundreds of unknown variables to fit the model to measurements. Furthermore, traditional MPC approaches are limited in how the flexibility of the interface is treated (i.e. with rigid bar elements the interface has no flexibility). To resolve this shortcoming, this work presents an alternative approach where the contact interface is reduced to a set of modal DOF which retain the flexibility of the interface and are capable of modeling multiple joints simultaneously. Specifically, system-level characteristic constraint (S-CC) reduction is used to reduce the motion at the contact interface to a small number of shapes. To capture the hysteresis and energy dissipation that is present during microslip of joints, a hysteretic element is applied to a small number of the S-CC Shapes. This method is compared against a traditional MPC method (using rigid bar elements) on a two-dimensional finite element model of a cantilever beam with a single joint near the free end. For all methods, a four-parameter Iwan element is applied to the interface DOF to capture how the amplitude dependent modal frequency and damping change with vibration amplitude.
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