韧性相场断裂和梯度增强晶体塑性的热力学框架

IF 4.4 2区 工程技术 Q1 MECHANICS European Journal of Mechanics A-Solids Pub Date : 2024-08-12 DOI:10.1016/j.euromechsol.2024.105418
Kim Louisa Auth , Jim Brouzoulis , Magnus Ekh
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引用次数: 0

摘要

本研究通过对跨晶格裂纹的形成和传播进行建模,探讨了金属中单个晶粒的韧性断裂问题。提出的模型综合了梯度扩展硬化、断裂相场建模和晶体塑性。该模型是在大变形运动学的热力学框架下提出的,并考虑了损伤的不可逆性。采用了一种微形态方法来实现变异和热力学一致的损伤不可逆性。这项工作的主要目的是分析所提出的模型描述跨晶格裂纹扩展的能力。此外,还结合所提出的韧性相场模型,对损伤不可逆的微形态方法进行了评估。具体方法包括分析梯度增强硬化(考虑微无边界条件和微硬边界条件)的影响、研究微形态正则化参数的影响、评估模型在棘轮加载中的性能以及测试其预测三维裂纹扩展的能力。为了求解完全耦合的全局和局部方程系统,提出了一种扩展到局部水平的交错求解方案。
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A thermodynamic framework for ductile phase-field fracture and gradient-enhanced crystal plasticity

This study addresses ductile fracture of single grains in metals by modeling of the formation and propagation of transgranular cracks. A proposed model integrates gradient-extended hardening, phase-field modeling for fracture, and crystal plasticity. It is presented in a thermodynamical framework in large deformation kinematics and accounts for damage irreversibility. A micromorphic approach for variationally and thermodynamically consistent damage irreversibility is adopted. The main objective of this work is to analyze the capability of the proposed model to describe transgranular crack propagation. Further, the micromorphic approach for damage irreversibility is evaluated in the context of the presented ductile phase-field model. This is done by analyzing the impact of gradient-enhanced hardening considering micro-free and micro-hard boundary conditions, studying the effect of the micromorphic regularization parameter, evaluating the performance of the model in ratcheting loading and testing its capability to predict three-dimensional crack propagation. In order to solve the fully coupled global and local equation systems, a staggered solution scheme that extends to the local level is presented.

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来源期刊
CiteScore
7.00
自引率
7.30%
发文量
275
审稿时长
48 days
期刊介绍: The European Journal of Mechanics endash; A/Solids continues to publish articles in English in all areas of Solid Mechanics from the physical and mathematical basis to materials engineering, technological applications and methods of modern computational mechanics, both pure and applied research.
期刊最新文献
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