Determining plastic slips in rate-independent crystal plasticity models through machine learning algorithms

IF 4.3 3区 工程技术 Q2 MATERIALS SCIENCE, MULTIDISCIPLINARY
Zhiwen Wang , Xianjia Chen , Jici Wen , Yujie Wei
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引用次数: 0

Abstract

Dislocation slip-based crystal plasticity models have been a great success in connecting the fundamental physics with the macroscopic deformation of crystalline materials. Pioneered by Taylor in his work on “plastic strain in metals” (Taylor, 1938), and further advanced by Bishop and Hill (1951a, 1951b), the Taylor–Bishop–Hill theory laid the foundation of today’s constitutive models on crystal plasticity. An intriguing part of those modeling is to determine the active slip systems—which system to be involved in and how much it contributes to the deformation. In this paper, we developed a machine learning-based algorithm to determine accurately and efficiently the active slip systems in crystal plasticity constitutive models. Applications to the common three polycrystalline metals, face-centered cubic (FCC) copper, body-centered cubic (BCC) α-iron, and hexagonal close-packed (HCP) AZ31B, demonstrate that even a simple neural network could give rise to accurate and efficient results in comparing with traditional routines. There seems to be plenty of space for further reducing the computation time and hence scaling up the simulating samples.

通过机器学习算法确定与速率无关的晶体塑性模型中的塑性滑移
基于位错滑移的晶体塑性模型在将基础物理学与晶体材料的宏观变形联系起来方面取得了巨大成功。泰勒在他的 "金属塑性应变"(Taylor,1938 年)研究中首创了泰勒-毕晓普-希尔理论(Taylor-Bishop-Hill theory),毕晓普和希尔(Bishop and Hill,1951a, 1951b)进一步推进了这一理论,为今天的晶体塑性构造模型奠定了基础。这些模型中一个引人入胜的部分是确定活动滑移系统--哪个系统参与其中以及它对变形的贡献程度。在本文中,我们开发了一种基于机器学习的算法,用于准确高效地确定晶体塑性组成模型中的主动滑移系统。该算法应用于常见的三种多晶金属--面心立方(FCC)铜、体心立方(BCC)α-铁和六方紧密堆积(HCP)AZ31B,结果表明,与传统方法相比,即使是简单的神经网络也能得出准确高效的结果。在进一步缩短计算时间,从而扩大模拟样本的规模方面,似乎还有很大的空间。
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
Extreme Mechanics Letters
Extreme Mechanics Letters Engineering-Mechanics of Materials
CiteScore
9.20
自引率
4.30%
发文量
179
审稿时长
45 days
期刊介绍: Extreme Mechanics Letters (EML) enables rapid communication of research that highlights the role of mechanics in multi-disciplinary areas across materials science, physics, chemistry, biology, medicine and engineering. Emphasis is on the impact, depth and originality of new concepts, methods and observations at the forefront of applied sciences.
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