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On the calculation of single-particle time correlation functions from Bose-Einstein centroid dynamics

机译:从玻色-爱因斯坦质心动力学计算单粒子时间相关函数

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The calculation of single-particle time correlation functions using the Bose-Einstein centroid dynamics formalism is discussed. A new definition of the quasidensity operator is used to calculate the centroid force on a given particle for an anharmonic system. The force includes correlation effects due to quantum statistics and is used for the calculation of the classical-like dynamics of phase-space centroid variables within the centroid molecular dynamics approximation. Time correlation functions are then obtained for single-particle quantities. These correspond to the double-Kubo transform of exact quantum-mechanical correlation functions. The centroid dynamics results are compared to those of exact basis-set calculations and a good agreement is found. The level of accuracy is in fact the same as what was observed earlier for the calculation of center-of-mass correlation functions for Fermi-Dirac and Bose-Einstein statistics, and for any correlation function for Boltzmann statistics. These results show that it is now possible to use Bose-Einstein centroid molecular dynamics to calculate single-particle correlation functions for systems where quantum exchange effects are present.
机译:讨论了使用Bose-Einstein重心动力学形式主义计算单粒子时间相关函数的方法。拟似性算符的新定义用于计算非谐系统在给定粒子上的质心力。该力包括归因于量子统计的相关效应,并用于在质心分子动力学近似内计算相空间质心变量的经典似动力学。然后获得单颗粒量的时间相关函数。这些对应于精确的量子力学相关函数的双重久保变换。将质心动力学结果与精确基集计算的结果进行比较,并找到了很好的一致性。实际上,准确性水平与先前为费米-狄拉克(Fermi-Dirac)和玻色-爱因斯坦(Bose-Einstein)统计量的质心相关函数的计算以及玻尔兹曼统计量的任何相关函数所观察到的相同。这些结果表明,现在可以使用Bose-Einstein重心分子动力学来计算存在量子交换效应的系统的单粒子相关函数。

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