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A continuum sensitivity method for the design of multi-stage metal forming processes

机译:用于设计多阶段金属成形工艺的连续性敏感性方法

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摘要

A novel, efficient and mathematically rigorous continuum based sensitivity method is introduced that can be used to accurately evaluate the gradients of the objective function and constraints in the optimization-based design of multi-stage deformation processes. Weak sensitivity equilibrium equations are derived for the large deformation of the workpieee in each forming operation. This sensitivity kinematic problem is linearly coupled with the corresponding continuum sensitivity constitutive, contact and thermal sub-problems for the particular process. Thus a linear sensitivity problem with appropriate driving forces is identified and the analysis is carried out in an infinite dimensional framework. The multi-stage continuum sensitivity analysis takes a form similar to the updated Lagrangian sensitivity framework developed earlier for the design of single-stage deformation processes. It allows us to treat in a unified manner shape and parameter sensitivity analyses that are both present in a typical design problem of multi-stage deformation processes. The effectiveness of the proposed methodology is demonstrated with the solution of three practical problems in the design of two-stage metal forming processes.
机译:提出了一种新颖,高效且基于数学严格连续性的灵敏度方法,该方法可用于在多阶段变形过程的基于优化的设计中准确评估目标函数的梯度和约束。对于每个成形操作中工件的大变形,推导了弱灵敏度平衡方程。该灵敏度运动学问题与特定过程的相应连续谱灵敏度本构,接触和热子问题线性关联。因此,可以识别具有适当驱动力的线性灵敏度问题,并在无穷维框架中进行分析。多阶段连续性敏感性分析的形式类似于先前为设计单阶段变形过程而开发的更新的拉格朗日敏感性框架。它使我们能够以统一的方式处理形状和参数敏感性分析,这两个问题都存在于多阶段变形过程的典型设计问题中。通过解决两阶段金属成形工艺设计中的三个实际问题,证明了所提出方法的有效性。

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