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Comment on 'Accurate and fast numerical solution of Poisson's equation for arbitrary, space-filling Voronoi polyhedra: Near-field corrections revisited'

机译:关于“任意空间填充的Voronoi多面体的泊松方程的精确快速数值解:重新讨论近场校正”的评论

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This is a Comment on the paper by Alam, Wilson, and Johnson [Phys. Rev. B 84, 205106 (2011)], proposing the solution of the near-field corrections (NFCs) problem for the Poisson equation for extended, e.g., space-filling charge densities. We point out that the problem considered by the authors can be simply avoided by means of performing certain integrals in a particular order, whereas, their method does not address the genuine problem of NFCs that arises when the solution of the Poisson equation is attempted within multiple-scattering theory. We also point out a flaw in their line of reasoning, leading to the expression for the potential inside the bounding sphere of a cell that makes it inapplicable for certain geometries.
机译:这是对Alam,Wilson和Johnson [Phys。 Rev. B 84,205106(2011)],提出了扩展(例如,空间填充电荷密度)的Poisson方程的近场校正(NFC)问题的解决方案。我们指出,作者考虑的问题可以通过按特定顺序执行某些积分来简单地避免,而他们的方法并未解决在多次尝试Poisson方程求解时出现的真正的NFC问题。散射理论。我们还指出了他们在推理方面的缺陷,从而导致表达了细胞边界域内的电位,从而使其不适用于某些几何形状。

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