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Practical evaluation of condensed phase quantum correlation functions:a feynman-kleinert variational linearized path integral method

机译:凝聚相量子相关函数的实用评估:费曼-克莱纳特变分线性化路径积分法

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We report a new method for calculating the Wigner transform of the Boltzmann operator in the canonial ensemble.The transform is accomplished by writing the Boltzmann operator in a semiharmonic form,utilizaing the variational centroid effective frequencies introduced by feynaman and Kleinerg (FK).The approsimate many-body Wigner transformed Boltzmann operator is then utilized with a linearized path integral (LPI)representation for correlation functions.it is shown that this new FK-LPI method is capable of calculating quite accurately the short time behavior of linear and highly nonlinear correlation functions for low temperature lennard-Jones model systems and that it is vastly superior to classical dynamics.The feasibility of the FK-LPI mthod for large systems is illustrated by considering a model liquid composed of 32 oxygen molecules with periodic boundary conditions.Initial conditions for molecular synamics are obtained from its Boltzmann Weigner transform and the FK-LPI method is shown to describe correctly the zero-point motion of the liquid.the effective frequency representation of the Wigner transformed thermal density operation provides and efficient way of sampling nonclassical initial conditions for molecular-dynamics simulations in complex molecular systems are discussed.
机译:我们报告了一种用于计算标准系综中Boltzmann算子的Wigner变换的新方法。通过以半调和形式编写Boltzmann算子并利用feynaman和Kleinerg(FK)引入的变质心有效频率来完成该变换。然后将多体Wigner变换的Boltzmann算子与相关函数进行线性化路径积分(LPI)表示,证明了这种新的FK-LPI方法能够相当精确地计算线性和高度非线性相关函数的短时行为FK-LPI方法在大型系统中的可行性通过考虑由32个具有周期性边界条件的氧分子组成的模型液体来说明,FK-LPI方法在大型系统中的可行性。合成物是从其Boltzmann Weigner变换获得的,FK-LPI方法是Wigner变换热密度运算的有效频率表示提供了有效的方法,并为复杂分子系统中的分子动力学模拟讨论了非经典初始条件的有效采样方法。

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