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A quadrilateral inverse-shell element with drilling degrees of freedom for shape sensing and structural health monitoring

机译:具有钻削自由度的四边形反壳单元,用于形状感测和结构健康监测

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摘要

The inverse Finite Element Method (iFEM) is a state-of-the-art methodology originally introduced by Tessler and Spangler for real-time reconstruction of full-field structural displacements in plate and shell structures that are instrumented by strain sensors. This inverse problem is commonly known as shape sensing. In this effort, a new four-node quadrilateral inverse-shell element, iQS4, is developed that expands the library of existing iFEM-based elements. This new element includes hierarchical drilling rotation degrees-of-freedom (DOF) and further extends the practical usefulness of iFEM for shape sensing analysis of large-scale structures. The iFEM/iQS4 formulation is derived from a weighted-least-squares functional that has Mindlin theory as its kinematic framework. Two validation problems, (1) a cantilevered plate under static transverse force near the free tip, and (2) a short cantilever beam under shear loading, are solved and discussed in detail. Following the validation cases, the applicability of the iQS4 element to more complex structures is demonstrated by the analysis of a thin-walled cylinder. For this problem, the effects of noisy strain measurements on the accuracy of the iFEM solution are examined using strain measurements that involve five and ten percent random noise, respectively. Finally, the effect of sensor locations, number of sensors, the discretization of the geometry, and the influence of noise on the strain measurements are assessed with respect to the solution accuracy.
机译:逆有限元法(iFEM)是由Tessler和Spangler最初引入的一种最新方法,用于实时重建由应变传感器测量的板壳结构中的全场结构位移。这个反问题通常称为形状感测。通过这项工作,开发了新的四节点四边形反壳单元iQS4,它扩展了现有的基于iFEM的单元的库。这个新元素包括分层钻孔旋转自由度(DOF),并进一步扩展了iFEM在大型结构的形状感测分析中的实用性。 iFEM / iQS4公式源自以Mindlin理论为运动学框架的加权最小二乘函数。解决并详细讨论了两个验证问题,(1)自由端附近的静态横向力作用下的悬臂板,以及(2)剪切载荷作用下的短悬臂梁。在验证案例之后,通过对薄壁圆柱体的分析证明了iQS4元件对更复杂的结构的适用性。对于此问题,使用分别包含5%和10%随机噪声的应变测量来检查噪声应变测量对iFEM解决方案精度的影响。最后,就求解精度而言,评估了传感器位置,传感器数量,几何离散以及噪声对应变测量的影响。

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