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Design sensitivity analysis for parameters affecting geometry, elastic-viscoplastic material constant and boundary condition by consistent tangent operator-based boundary element method

机译:基于一致正切算子的边界元方法对影响几何形状,弹粘塑性材料常数和边界条件的参数的设计敏感性分析

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摘要

This paper presents a design sensitivity analysis method by the consistent tangent operator concept-based boundary element implicit algorithm. The design variables for sensitivity analysis include geometry parameters, elastic-viscoplastic material parameters and boundary condition parameters. Based on small strain theory, Perzyna's elastic-viscoplastic material constitutive relation with a mixed hardening model and two flow functions is considered in the sensitivity analysis. The related elastic-viscoplastic radial return algorithm and the formula of elastic-viscoplastic consistent tangent operator are derived and discussed. Based on the direct differentiation approach, the incremental boundary integral equations and related algorithms for both geometric and elastic-viscoplastic sensitivity analysis are developed. A 2D boundary element program for geometry sensitivity, elastic-viscoplastic material constant sensitivity and boundary condition sensitivity has been developed. Comparison and discussion with the results of this paper, analytical solution and finite element code ANSYS for four plane strain numerical examples are presented finally. (c) 2006 Elsevier Ltd. All tights reserved.
机译:本文提出了一种基于一致性切线算子概念的边界元隐式算法的设计灵敏度分析方法。灵敏度分析的设计变量包括几何参数,弹粘塑性材料参数和边界条件参数。基于小应变理论,在敏感性分析中考虑了具有混合硬化模型和两个流动函数的Perzyna弹粘塑性材料的本构关系。推导并讨论了相关的弹粘塑性径向返回算法和弹粘塑性一致切线算符的公式。基于直接微分方法,开发了增量边界积分方程和相关的几何和弹黏塑性敏感性分析算法。已经开发了用于几何敏感性,弹性粘塑性材料常数敏感性和边界条件敏感性的二维边界元程序。与本文的结果进行比较和讨论,最后给出了四个平面应变数值例子的解析解和有限元代码ANSYS。 (c)2006 ElsevierLtd。保留所有紧身衣。

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