A Numerical Solution of the Inverse Problem for Thermoforming Processes Using Finite Element Analysis

Chao-Hsin Wang, H. F. Nied
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Abstract

Finite element analysis of thermoforming simulation based on isothermal as well as non-isothermal initial conditions has been applied successfully for predicating final thickness distributions. For these simulations, it is assumed that the initial sheet temperature is known and does not change significantly during forming at a rapid stretch rate. For a non-isothermal analysis, the temperature dependent material properties are necessary. In this paper sample results are presented for the so-called inverse thermoforming problem, where an initial temperature distribution is sought numerically that will result in a specific final thickness distribution. Thus, a finite element simulation is combined with an iterative algorithm to obtain inverse solutions for a thermoformed part. In this example, the required initial temperature distributions that result in a uniform final thickness are determined for a thermoformed part. It is shown that the calculated results are quite sensitive to perturbations in the specified initial temperature profile and thus the practical application of optimal temperature distributions may require high precision thermal sensors and controls. This initial temperature distribution can then be used for the determination of desired heating patterns on zone-controlled heaters of a thermoforming machine using transient heat transfer analysis.
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热成形过程反问题的有限元数值解
基于等温和非等温初始条件的热成形模拟有限元分析已成功地应用于预测最终厚度分布。对于这些模拟,假设初始板料温度是已知的,并且在快速拉伸速率下成形过程中没有显着变化。对于非等温分析,与温度相关的材料性质是必要的。在本文中,给出了所谓的逆热成形问题的示例结果,其中通过数值方法寻求初始温度分布,从而得到特定的最终厚度分布。因此,有限元模拟与迭代算法相结合,以获得热成型零件的反解。在本例中,为热成型零件确定了产生均匀最终厚度所需的初始温度分布。计算结果对给定初始温度分布的扰动非常敏感,因此在实际应用中需要高精度的热传感器和控制。这个初始温度分布可以用来确定热成型机的区域控制加热器使用瞬态传热分析所需的加热模式。
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