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An axisymmetrical non-linear finite element model for induction heating in injection molding tools

机译:注塑模具感应加热的轴对称非线性有限元模型

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摘要

To analyze the heating and cooling phase of an induction heated injection molding tool accurately, the temperature dependent magnetic properties, namely the non-linear B-H curves, need to be accounted for in an induction heating simulation. Hence, a finite element model has been developed, including the non-linear temperature dependent magnetic data described by a three-parameter modified Frohlich equation fitted to the magnetic saturation curve, and solved with an iterative procedure. The numerical calculations are compared with experiments conducted with two types of induction coils, built in to the injection molding tool. The model shows very good agreement with the experimental temperature measurements. It is also shown that the non-linearity can be used without the temperature dependency in some cases, and a proposed method is presented of how to estimate an effective linear permeability to use with simulation codes not able to utilize a non-linear solver. (C) 2015 Elsevier B.V. All rights reserved.
机译:为了精确地分析感应加热的注射成型工具的加热和冷却阶段,需要在感应加热模拟中考虑与温度相关的磁性,即非线性B-H曲线。因此,已经开发了有限元模型,包括非线性三变量温度相关的磁数据,该数据由拟合到磁饱和曲线的三参数修改Frohlich方程描述,并通过迭代程序求解。将数值计算与注塑模具内置的两种感应线圈进行的实验进行比较。该模型显示与实验温度测量值非常吻合。还表明,在某些情况下,可以在不依赖于温度的情况下使用非线性,并且提出了一种建议的方法,该方法如何估计有效的线性磁导率,以与无法使用非线性求解器的仿真代码一起使用。 (C)2015 Elsevier B.V.保留所有权利。

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