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Equation of state of ultra-narrow metallic nanowires

机译:超窄金属纳米线的状态方程

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Equilibrium configurations of aluminum and nickel ordered nanowires are studied by means of a conjugate gradients minimization of the cohesive energy. The cohesive energy is computed using embedded atom method (EAM) semi-empirical potentials under two different parameterizations, in order to identify the influence of these approximations on the obtained results. We have tested, for several nanowire families, the concept of the nanowire equation of state which describes the nanowire cohesive energy as a function of its effective radius (reflecting the changes in the cohesive energy due to the presence of surfaces and edges). Using the equation of state we are able to determine the edge energies for different edge geometries. Our results show remarkable differences for these edge energies between both EAM approaches, as expected in low atomic coordination systems.
机译:铝和镍有序纳米线的平衡构型是通过使内聚能最小的共轭梯度来研究的。使用内嵌原子法(EAM)的半经验电势在两个不同的参数化条件下计算内聚能,以便确定这些近似值对所得结果的影响。我们已经针对多个纳米线家族测试了纳米线状态方程的概念,该方程描述了纳米线内聚能与其有效半径的函数关系(反映了由于存在表面和边缘而导致的内聚能的变化)。使用状态方程,我们能够确定不同边缘几何形状的边缘能量。我们的结果表明,这两种EAM方法在这些边缘能量之间存在显着差异,这在低原子配位系统中是可以预期的。

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