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首页> 外文期刊>Journal of Physics. Condensed Matter >A classical-map simulation of two-dimensional electron fluid: an extension of classical-map hypernetted-chain theory beyond the hypernetted-chain approximation
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A classical-map simulation of two-dimensional electron fluid: an extension of classical-map hypernetted-chain theory beyond the hypernetted-chain approximation

机译:二维电子流体的经典图模拟:经典图超网链理论的扩展,超越了超网链近似

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摘要

A method for numerically simulating quantum systems is proposed and applied to the two-dimensional electron fluid at T = 0. This method maps quantum systems onto classical ones in the spirit of the classical-map hypernetted-chain theory and performs simulations on the latter. The results of the simulations are free from the assumption of the hypernetted-chain approximation and the neglect of the bridge diagrams. A merit of this method is the applicability to systems with geometrical complexity and finite sizes including the cases at finite temperatures. Monte Carlo and molecular dynamics simulations are performed corresponding to two previous proposals for the 'quantum' temperature and an improvement in the description of the diffraction effect. It is shown that one of these two proposals with the improved diffraction effect gives significantly better agreement with quantum Monte Carlo results reported previously for the range of 5 <= r(s) <= 40. These results may serve as the basis for the application of this method to finite non-periodic systems like quantum dots and systems at finite temperatures.
机译:提出了一种数值模拟量子系统的方法,并将其应用于T = 0时的二维电子流体。该方法本着经典映射超网状链理论的精神将量子系统映射到经典系统,并对后者进行了仿真。模拟的结果不受超网链近似的假设和桥图的忽略。这种方法的优点是适用于具有几何复杂性和有限大小的系统,包括在有限温度下的情况。蒙特卡罗和分子动力学模拟分别对应于先前两个关于“量子”温度的建议和对衍射效应描述的改进。结果表明,这两种建议中的一种具有改善的衍射效果,与先前报道的5 <= r(s)<= 40范围内的量子蒙特卡罗结果有更好的一致性。此方法适用于有限的非周期性系统,例如量子点和有限温度下的系统。

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