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Handling of Constraints in Finite-Element Response Sensitivity Analysis

机译:有限元响应灵敏度分析中的约束处理

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In this paper, the direct differentiation method (DDM)for finite-element (FE) response sensitivity analysis is extended to linear and nonlinear FE models with multi-point constraints (MPCs). The analytical developments are provided for three different constraint handling methods, namely: (1)the transformation equation method; (2)the Lagrange multiplier method; and (3)the penalty function method. Two nonlinear benchmark applications are presented: (1) a two-dimensional soil-foundation-structure interaction system and (2) a three-dimensional, one-bay by one-bay, three-story reinforced concrete building with floor slabs modeled as rigid diaphragms, both subjected to seismic excitation. Time histories of response parameters and their sensitivities to material constitutive parameters are computed and discussed, with emphasis on the relative importance of these parameters in affecting the structural response. The DDMbased response sensitivity results are compared with corresponding forward finite difference analysis results, thus validating the formulation presented and its computer implementation. The developments presented in this paper close an important gap between FE responseonly analysis and FE response sensitivity analysis through the DDM, extending the latter to applications requiring response sensitivities of FE models with MPCs. These applications include structural optimization, structural reliability analysis, and finite-element model updating.
机译:本文将用于有限元(FE)响应灵敏度分析的直接微分方法(DDM)扩展到具有多点约束(MPC)的线性和非线性FE模型。为三种不同的约束处理方法提供了分析发展,即:(1)变换方程法; (2)拉格朗日乘数法; (3)惩罚函数法。提出了两种非线性基准应用程序:(1)二维土壤-基础-结构相互作用系统,(2)三维模型,一间一间一间三层的钢筋混凝土建筑,其楼板建模为刚性都受到地震激励的振动膜。计算并讨论了响应参数的时程及其对材料本构参数的敏感性,并着重强调了这些参数在影响结构响应方面的相对重要性。将基于DDM的响应灵敏度结果与相应的正向有限差分分析结果进行比较,从而验证了所提出的公式及其计算机实现。本文介绍的开发成果弥合了仅通过DDM进行有限元响应分析与有​​限元响应灵敏度分析之间的重要差距,将后者扩展到需要具有MPC的有限元模型响应灵敏度的应用程序。这些应用包括结构优化,结构可靠性分析和有限元模型更新。

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