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A Finite-Element Boundary Condition Setting Method for the Virtual Mounting of Compliant Components

机译:虚拟安装兼容组件的有限元边界条件设置方法

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Using finite-element analysis (FEA) to numerically mount compliant components onto their inspection fixture is an approach proposed by researchers in the field of computational metrology. To address the shortcomings of the underlying principle of current methods, this paper presents a boundary displacement constrained (BDC) optimization using FEA. The optimization seeks to minimize the distance between corresponding points, in the scanned manufactured part and the nominal model, that are in unconstrained regions. This is done while maintaining that a distance between corresponding points in constrained regions (i.e., fixing points) remains within a specified contact distance. At the same time, the optimization limits the magnitude and direction of forces on boundary. In contrast to the current methods, postprocessing of the point cloud is not required since the method uses information retrieved from the FEA of the nominal model to estimate the manufactured part's mechanical behavior. To investigate the performance of the proposed method, it is tested on ten (10) free-state simulated manufactured aerospace panels that differ in their level of induced deformation. Results are then compared to those obtained using the underlying principles of current methods.
机译:研究人员在计算计量学领域提出了一种使用有限元分析(FEA)将符合条件的组件数值安装到其检查夹具上的方法。为了解决当前方法的基本原理的缺点,本文提出了使用有限元分析的边界位移约束(BDC)优化。该优化试图使在无约束区域中的扫描制造零件和名义模型中的对应点之间的距离最小。在保持约束区域中的对应点(即,固定点)之间的距离保持在指定的接触距离内的同时进行该操作。同时,优化限制了边界上力的大小和方向。与当前方法相比,由于该方法使用从标称模型的FEA中检索到的信息来估计制造零件的机械性能,因此不需要对点云进行后处理。为了研究所提出方法的性能,在十个(10)自由状态模拟制造的航天面板上进行了测试,这些面板的诱导变形水平不同。然后将结果与使用当前方法的基本原理获得的结果进行比较。

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  • 来源
    《Journal of Computing and Information Science in Engineering》 |2015年第4期|041005.1-041005.8|共8页
  • 作者单位

    Department of Mechanical Engineering, Universite de Sherbrooke, 2500, Boulevard de l'Universite, Sherbrooke, QC J1K 2R1, Canada;

    Department of Mechanical Engineering, Universite de Sherbrooke, Sherbrooke, QC J1K 2R1, Canada;

    Department of Mechanical Engineering, Ecole de technologie superieure (ETS), Montreal, QC H3C 1K3, Canada;

    G-SCOP Laboratory, Grenoble INP-Universite Joseph Fourier, 46 Avenue Felix Viallet, Grenoble Cedex 1 38031, France;

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