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General-purpose computer program for shape optimization of engineering structures using the boundary element method

机译:用边界元法优化工程结构形状的通用计算机程序

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摘要

Optimization of the shape of structural components is often concerned with minimizing stress concentration effects to ensure a longer fatigue life. A general purpose computer program, STRESOPT, for shape optimal design of two-dimensional structures in order to smooth stress peaks is presented. The program has three main parts: the stress analyzer, design sensitivity analyzer and optimizer. The stress analyzer and design sensitivity analyzer use the boundary element method with isoparametric quadratic boundary elements. The boundary element method is very suitable for shape optimization and in comparison with the finite element method needs much less data, related only to the boundary of the structure being considered. Because a differentiated form of the boundary integral equation (on which the boundary element method is based) can be used directly to determine the derivatives of the objective and constraint functions, the accuracy of computation is very high. The numerical optimization method used in the program is the extended penalty function approach, using the BFGS variable metric for unconstrained minimization, together with the Golden Section method for the one-dimensional search. Initial mesh preparation and regeneration of the boundary elements during the iterative process of optimization is both straightforward and fast. Hermitian cubic splines are well suited for the boundary shape representation, and complex geometries can be described in a very compact way by a small number of design variables. Applications of the program to the optimum shape design of fillets and holes in plates and bars are presented. © 1995.
机译:结构部件形状的优化通常与最小化应力集中效应有关,以确保更长的疲劳寿命。提出了一种通用的计算机程序STRESOPT,用于二维结构的形状优化设计以平滑应力峰值。该程序包括三个主要部分:应力分析器,设计灵敏度分析器和优化器。应力分析仪和设计灵敏度分析仪将边界元方法与等参二次边界元一起使用。边界元法非常适合形状优化,与有限元法相比,所需数据少得多,仅与所考虑结构的边界有关。由于边界积分方程的微分形式(边界元法所基于的形式)可以直接用于确定目标函数和约束函数的导数,因此计算的准确性非常高。该程序中使用的数值优化方法是扩展惩罚函数方法,该方法使用BFGS变量度量进行无约束最小化,并使用黄金分割法进行一维搜索。在优化的迭代过程中,初始网格准备和边界元素的再生既简单又快速。埃尔米特三次样条非常适合于边界形状表示,并且可以通过少量设计变量以非常紧凑的方式描述复杂的几何形状。介绍了该程序在板和条中圆角和孔的最佳形状设计中的应用。 ©1995。

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    Tafreshi, A.; Fenner, R. T.;

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  • 年度 1995
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  • 正文语种 eng
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