设计石墨烯纳米结构的一种新的多物理场分子动力学有限元方法

A. Wilmes, S. Pinho
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引用次数: 0

摘要

提出了一种新的多物理场分子动力学有限元方法(MDFEM),该方法将分子动力学的平衡方程精确地嵌入到计算更有利的有限元方法(FEM)中。由于本构关系与几何单元拓扑结构显式解耦,该MDFEM可以很容易地实现任何力场。不同的力场,包括键序反应和波动电荷偶极子势,在商业有限元程序中精确地实现,具有显式和隐式的动态公式。后者允许更大的长度和时间尺度以及特征值分析。MDFEM与MD相当,但计算成本大大降低。结果和应用包括柱状石墨烯结构的构象和参数拓扑研究,缺陷碳纳米管的脆性断裂分析,碳纳米管中的电场诱导振动和电子发射,石墨烯中的电荷分布,以及连续介质力学和MD域的同步多尺度模拟。
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A New Multi-Physics Molecular Dynamics Finite Element Method for designing graphene based nano-structures
A new Multi-Physics Molecular Dynamics Finite Element Method (MDFEM) is proposed, which exactly embeds the equilibrium equations of Molecular Dynamics (MD) within the computationally more favourable Finite Element Method (FEM). This MDFEM can readily implement any force field because constitutive relations are explicitly uncoupled from the geometrical element topologies. Different force fields, including bond-order reactive and fluctuating charge-dipole potentials, are implemented exactly in a commercial FE code, with both explicit and implicit dynamic formulations. The latter allows for larger length and time scales as well as eigenvalue analyses. The MDFEM is shown to be equivalent to MD, but at a considerably reduced computational cost. Results and applications include conformational and parametric topology studies of Pillared Graphene Structures, the analyses of brittle fracture in defective Carbon Nanotubes, electric field induced vibrations and electron-emissions in CNT, electric charge distribution in graphene, and the concurrent multi-scale simulation with continuum mechanics and MD domains.
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