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A cascade optimization methodology for automatic parameter identification and shape/process optimization in metal forming simulation

机译:用于金属成型仿真中参数自动识别和形状/工艺优化的级联优化方法

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摘要

Computer simulations of metal forming processes using the finite element method (FEM) are, today, well established. This form of simulation uses an increasing number of sophisticated geometrical and material models, relying on a certain number of input data, which are not always readily available. The aim of inverse problems, which will be considered here, is to determine one or more of the input data relating to these forming process simulations, thereby leading to a desired result. In this paper, we will focus on two categories of such inverse problems. The first category consists of parameter identification inverse problems. These involve evaluating the material parameters for material constitutive models that would lead to the most accurate results with respect to physical experiments, i.e. minimizing the difference between experimental results and FEM simulations. The second category consists of shape/process optimization inverse problems. These involve determining the initial geometry of the specimen and/or the shape of the forming tools, as well as some parameters of the process itself, in order to provide the desired final geometry after the forming process. These two categories of inverse problems can be formulated as optimization problems in a similar way, i.e. by using identical optimization algorithms. In this paper, we intend firstly to solve these two types of optimization problems by using different non-linear gradient based optimization methods and secondly to compare their efficiency and robustness in a variety of numerical applications.
机译:如今,使用有限元方法(FEM)进行金属成型过程的计算机模拟已得到很好的建立。这种形式的仿真使用越来越多的复杂几何和材料模型,这些模型依赖于一定数量的输入数据,而这些输入数据并不总是很容易获得。此处将要考虑的反问题的目的是确定与这些成型过程模拟有关的一个或多个输入数据,从而获得所需的结果。在本文中,我们将专注于两类此类反问题。第一类包括参数识别反问题。这些涉及评估材料本构模型的材料参数,这将导致有关物理实验的最准确结果,即最小化实验结果与FEM仿真之间的差异。第二类包括形状/过程优化反问题。这些涉及确定样品的初始几何形状和/或成形工具的形状,以及过程本身的一些参数,以便在成形过程之后提供期望的最终几何形状。可以以相似的方式,即通过使用相同的优化算法,将这两类逆问题表述为优化问题。在本文中,我们打算首先通过使用不同的基于非线性梯度的优化方法来解决这两种类型的优化问题,其次要比较它们在各种数值应用中的效率和鲁棒性。

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