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A continuum sensitivity method for finite thermo-inelastic deformations with applications to the design of hot forming processes

机译:有限热-弹性变形的连续灵敏度方法及其在热成型工艺设计中的应用

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摘要

A computational framework is presented to evaluate the shape as well as non-shape (parameter) sen-sitivity of finite thermo-inelastic deformations using the continuum sensitivity method (CSM). Weak sensitivity equations are developed for the large thermo-mechanical deformation of hyperelastic thermoviscoplastic materials that are consistent with the kinematic, constitutive, contact and thermal analyses used in the solution of the direct deformation problem. The sensitivities are defined in a rigorous sense and the sensitivity analysis is performed in an infinite-dimensional continuum framework. The effects of perturbation in the preform, die surface, or other parameters are carefully considered in the CSM development for the computation of the die temperature sensitivity fields. The direct deformation and sensitivity deformation problems are solved using the finite element method. The results of the continuum sensitivity analysis are validated extensively by a comparison with those obtained by finite difference approximations (i.e. using the solution of a deformation problem with perturbed design variables). The effectiveness of the method is demonstrated with a number of applications in the design optimization of metal forming processes.
机译:提出了一个计算框架,以使用连续敏感法(CSM)来评估有限热-弹性变形的形状以及非形状(参数)敏感性。针对超弹性热粘塑性材料的大热机械变形,开发了弱灵敏度方程,该方程与解决直接变形问题时使用的运动学,本构,接触和热分析相一致。在严格意义上定义灵敏度,并在无限维连续体框架中执行灵敏度分析。在CSM开发中,为了计算模具温度敏感度场,会仔细考虑预成型件,模具表面或其他参数中的摄动影响。使用有限元方法可以解决直接变形和灵敏度变形的问题。通过与有限差分近似获得的结果进行比较(即使用带有扰动设计变量的变形问题的解决方案)进行比较,可以广泛验证连续性敏感性分析的结果。该方法的有效性在金属成型工艺的设计优化中得到了许多应用的证明。

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