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Nondeterministic Multiscale Modeling of Biomimetic Crack Self-Healing in Nanocrystalline Solids under Mechanical Loading

机译:机械载荷下纳米晶固体仿生裂纹自愈的非确定性多尺度建模

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摘要

A nondeterministic multiple scale approach based on numerical solution of the Monte-Carlo master equation coupled with a standard finite-element formulation of material mechanics is presented. The approach is illustrated in application to the long-term evolutionary processes of self-diffusion, precipitation and crack/void healing in nanocrystalline fee and bec solids. Effect of static and dynamic loading patterns on the crack healing rates are investigated. The approach is widely applicable to the modeling and characterization of advanced functional materials with evolutionary internal structure, as well as emerging behavior in materials systems.
机译:提出了一种基于蒙特卡洛主方程数值解的不确定性多尺度方法,并结合了材料力学的标准有限元公式。该方法在纳米颗粒的电荷和贝克固体中的自我扩散,沉淀和裂纹/孔隙愈合的长期演化过程中的应用中得到了说明。研究了静态和动态加载方式对裂纹愈合速率的影响。该方法可广泛应用于具有演化内部结构的高级功能材料的建模和表征,以及材料系统中的新兴行为。

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