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首页> 外文期刊>Physical review, E >Three-dimensional to two-dimensional transition in mode-I fracture microbranching in a perturbed hexagonal close-packed lattice
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Three-dimensional to two-dimensional transition in mode-I fracture microbranching in a perturbed hexagonal close-packed lattice

机译:模式 - I模式的三维二维转变 - 在扰动六边形近填充晶格中的裂缝微生物分支

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摘要

Mode-I fracture exhibits microbranching in the high velocity regime where the simple straight crack is unstable. For velocities below the instability, classic modeling using linear elasticity is valid. However, showing the existence of the instability and calculating the dynamics postinstability within the linear elastic framework is difficult and controversial. The experimental results give several indications that themicrobranching phenomenon is basically a three-dimensional (3D) phenomenon. Nevertheless, the theoretical effort has been focused mostly on two-dimensional (2D) modeling. In this paperwe study themicrobranching instability using three-dimensional atomistic simulations, exploring the difference between the 2D and the 3D models. We find that the basic 3D fracture pattern shares similar behavior with the 2D case. Nevertheless, we exhibit a clear 3D-2D transition as the crack velocity increases, whereas as long as the microbranches are sufficiently small, the behavior is pure 3D behavior, whereas at large driving, as the size of the microbranches increases, more 2D-like behavior is exhibited. In addition, in 3D simulations, the quantitative features of the microbranches, separating the regimes of steady-state cracks (mirror) and postinstability (mist-hackle) are reproduced clearly, consistent with the experimental findings.
机译:模式-I裂缝在高速状态下表现出微生物分支,其中简单的直线裂纹是不稳定的。对于低于不稳定性的速度,使用线性弹性的经典建模是有效的。然而,显示存在不稳定性和计算线性弹性框架内的动力学突出性是困难和争议的。实验结果提供了几种迹象表明,实验性的现象基本上是三维(3D)现象。尽管如此,理论努力主要集中在二维(2D)建模上。在本文中,使用三维原子模拟,研究了实质的不稳定,探索了2D和3D模型之间的差异。我们发现基本的3D骨折模式与2D案例共享类似的行为。尽管如此,随着裂缝速度的增加,我们表现出明确的3D-2D过渡,而只要微细人足够小,行为就是纯3D行为,而在大驾驶中,随着微微分布的尺寸增加,更加2D次表现了行为。另外,在3D模拟中,与实验结果明确地相一致地复制微微分布的定量特征,分离稳态裂缝(镜子)和镜子)和柱立稳定性(Mist-Hackle)。

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