A chimera method for thermal part-scale metal additive manufacturing simulation

IF 3.5 3区 工程技术 Q1 MATHEMATICS, APPLIED
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引用次数: 0

Abstract

This paper presents a Chimera approach for the thermal problems in welding and metallic Additive Manufacturing (AM). In particular, a moving mesh is attached to the moving heat source while a fixed background mesh covers the rest of the computational domain. The thermal field of the moving mesh is solved in the heat source reference frame. The chosen framework to couple the solutions on both meshes is a non-overlapping Domain Decomposition (DD) with Neumann–Dirichlet transmission conditions.

Increased steadiness and accuracy within the vicinity of the Heat Affected Zone (HAZ) are the main advantages of this approach. The steadiness gain allows for the use of larger time steps, which is vital in AM applications and, in particular, Laser Powder Bed Fusion (LPBF), where the disparity of time scales represents a major hurdle. Moreover, enhanced accuracy can be observed in the resulting morphology of the melt pool. It will be shown that the method addresses classical shortcomings pointed out by Goldak without requiring the use of an asymmetrical heat source profile.

用于热部件尺度金属快速成型制造模拟的嵌合体方法
本文针对焊接和金属增材制造(AM)中的热问题提出了一种 Chimera 方法。具体而言,一个移动的网格被连接到移动的热源上,而一个固定的背景网格则覆盖计算域的其余部分。移动网格的热场在热源参考框架内求解。将两个网格上的解耦合在一起所选择的框架是具有新曼-德里赫特传输条件的非重叠域分解(DD)。稳定度的提高允许使用更大的时间步长,这在 AM 应用中,尤其是激光粉末床熔融 (LPBF) 中至关重要,因为时间尺度的差异是一个主要障碍。此外,在熔池的形态上也能观察到更高的精度。研究表明,该方法无需使用非对称热源剖面就能解决 Goldak 指出的传统缺陷。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
4.80
自引率
3.20%
发文量
92
审稿时长
27 days
期刊介绍: The aim of this journal is to provide ideas and information involving the use of the finite element method and its variants, both in scientific inquiry and in professional practice. The scope is intentionally broad, encompassing use of the finite element method in engineering as well as the pure and applied sciences. The emphasis of the journal will be the development and use of numerical procedures to solve practical problems, although contributions relating to the mathematical and theoretical foundations and computer implementation of numerical methods are likewise welcomed. Review articles presenting unbiased and comprehensive reviews of state-of-the-art topics will also be accommodated.
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