非晶固体剪切带化过程中的自稳定能量耗散边界

IF 12.8 1区 材料科学 Q1 ENGINEERING, MECHANICAL
J.R. Deng , C.F. Xu , X.Q. Zhang , M.Q. Jiang , X.C. Tang , X.H. Yao
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引用次数: 0

摘要

非晶合金具有许多理想的物理和力学特性,但它们的实际应用受到灾难性剪切带的限制,这是由双重自稳定边界(1)能量扩散边界和(2)团簇协同运动边界控制的有限能量耗散的结果。受限制的能量耗散能力源于有限的剪切带厚度,这定义了塑性变形过程中自稳定的能量耗散边界。本研究通过实验和模拟揭示了剪切带的自组织稳定,证实了特征剪切带厚度的存在,为非晶固体的性能调控提供了新的视角。关键的是,稳定机制偏离了Stokes-Einstein的预测,遵循了arrhenius型扩散过程,其中剪切带-矩阵界面的扩散边界调节了自由体积输运。发现剪切带厚度的临界尺度是能量最小化的最佳策略。这一发现引入了一种通过改变材料微观结构来优化各种应用环境下机械质量的新方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Self-stabilized energy dissipation boundary during shear banding of amorphous solids
Amorphous alloys possess many desirable physical and mechanical characteristics, but their practical utility is constrained by catastrophic shear banding–a consequence of restricted energy dissipation governed by dual self-stabilized boundaries: (1) energy diffusion boundaries and (2) cluster cooperative motion boundaries. The restricted energy dissipation capacity stems from the finite thickness of shear bands, which defines a self-stabilized energy dissipation boundary during plastic deformation. This research confirmed the existence of characteristic shear band thickness and offered a novel perspective on the performance regulation of amorphous solids by revealing the self-organized stabilization of shear bands through experiments and simulations. Critically, the stabilization mechanism deviates from Stokes–Einstein predictions and follows an Arrhenius-type diffusion process, where the diffusion boundary at the shear band-matrix interface regulates free volume transport. The critical scale of shear band thickness is found to be the best strategy for minimizing energy. This discovery introduces a novel approach to optimize mechanical qualities in various application circumstances by altering material microstructures.
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来源期刊
International Journal of Plasticity
International Journal of Plasticity 工程技术-材料科学:综合
CiteScore
15.30
自引率
26.50%
发文量
256
审稿时长
46 days
期刊介绍: International Journal of Plasticity aims to present original research encompassing all facets of plastic deformation, damage, and fracture behavior in both isotropic and anisotropic solids. This includes exploring the thermodynamics of plasticity and fracture, continuum theory, and macroscopic as well as microscopic phenomena. Topics of interest span the plastic behavior of single crystals and polycrystalline metals, ceramics, rocks, soils, composites, nanocrystalline and microelectronics materials, shape memory alloys, ferroelectric ceramics, thin films, and polymers. Additionally, the journal covers plasticity aspects of failure and fracture mechanics. Contributions involving significant experimental, numerical, or theoretical advancements that enhance the understanding of the plastic behavior of solids are particularly valued. Papers addressing the modeling of finite nonlinear elastic deformation, bearing similarities to the modeling of plastic deformation, are also welcomed.
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