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Atomically informed nonlocal semidiscrete variational Peierls-Nabarro model for planar core dislocations

机译:用于平面核心位错的原子知情非局部半离散半变量peierls-Nabarro模型

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摘要

Prediction of Peierls stress associated with dislocation glide is of fundamental concern in understanding and designing the plasticity and mechanical properties of crystalline materials. Here, we develop a nonlocal semi-discrete variational Peierls-Nabarro (SVPN) model by incorporating the nonlocal atomic interactions into the semi-discrete variational Peierls framework. The nonlocal kernel is simplified by limiting the nonlocal atomic interaction in the nearest neighbor region, and the nonlocal coefficient is directly computed from the dislocation core structure. Our model is capable of accurately predicting the displacement profile, and the Peierls stress, of planar-extended core dislocations in face-centered cubic structures. Our model could be extended to study more complicated planar-extended core dislocations, such as \u3c110\u3e {111} dislocations in Al-based and Ti-based intermetallic compounds.
机译:与位错滑移相关的Peierls应力的预测是理解和设计晶体材料的可塑性和机械性能的基本考虑因素。在这里,我们通过将非局部原子相互作用纳入半离散变体Peierls框架中,开发了非局部半离散变体Peierls-Nabarro(SVPN)模型。通过限制最近邻区域中的非局部原子相互作用来简化非局部核,并且可以根据位错核心结构直接计算非局部系数。我们的模型能够准确地预测面心立方结构中平面扩展的核错位的位移曲线和Peierls应力。我们的模型可以扩展为研究更复杂的平面扩展核位错,例如Al基和Ti基金属间化合物中的\ u3c110 \ u3e {111}位错。

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