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Shape design sensitivity analysis with respect to the positioning of features in composite structures using the boundary element method

机译:边界元法对复合结构中特征定位的形状设计敏感性分析

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This paper presents the application of the boundary element method to the shape design sensitivity analysis of composite structures with holes and cutouts. A two-dimensional (2D) anisotropic domain, which contains a number of voids of arbitrary shapes will be considered. The objective is to perform the design sensitivity analysis of the structure with respect to the translation and rotation of the voids using the boundary element method. A directly differentiated form of the boundary integral equation, with respect to geometric design variables is used to calculate the shape design sensitivities for anisotropic materials. The response sensitivity analysis, with respect to the design variables such as feature positions and orientations, is achieved by the definition of appropriate design velocity fields for these variables. To find the optimum positions of the features within an anisotropic structure with the highest stiffness, the elastic compliance of the structure has been minimized subject to constraints upon stresses and geometry. Due to the non-linear nature of the mean compliance and stresses, the numerical optimisation algorithm used is the feasible direction method, together with the golden section method for the 1D search. A couple of test cases have been performed to verify the proposed method.
机译:本文介绍了边界元方法在带孔和切口的复合结构的形状设计灵敏度分析中的应用。将考虑包含多个任意形状空隙的二维(2D)各向异性域。目的是使用边界元方法对空隙的平移和旋转进行结构的设计敏感性分析。对于几何设计变量,使用边界微分方程的直接微分形式来计算各向异性材料的形状设计灵敏度。通过为这些变量定义适当的设计速度场,可以实现针对设计变量(例如特征位置和方向)的响应灵敏度分析。为了找到具有最高刚度的各向异性结构内的特征的最佳位置,在受应力和几何形状约束的情况下,结构的弹性柔度已最小化。由于均值柔度和应力的非线性性质,所用的数值优化算法是可行的方向方法,与一维搜索的黄金分割法一起使用。已经执行了几个测试用例来验证所提出的方法。

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