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首页> 外文期刊>The Journal of Chemical Physics >SEMICLASSICAL APPROXIMATIONS TO QUANTUM DYNAMICAL TIME CORRELATION FUNCTIONS
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SEMICLASSICAL APPROXIMATIONS TO QUANTUM DYNAMICAL TIME CORRELATION FUNCTIONS

机译:量子动力时间相关函数的半经典逼近

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摘要

Semiclassical approximations for quantum time correlation functions are presented for both electronically adiabatic and nonadiabatic dynamics along with discussions of the operator ordering and the classical limit. With the combined use of the initial-value representation of the semiclassical propagator, a discrete algorithm to evaluate the Jacobi matrices, semiclassical operator ordering rules, and the stationary-phase filter technique, a practical algorithm is developed to calculate quantum time correlation functions. This approach holds considerable promise for simulating the quantum dynamics of realistic many-body systems. Some simple illustrative examples are used to demonstrate the feasibility and accuracy of the algorithm. (C) 1996 American Institute of Physics. [References: 75]
机译:给出了电子绝热和非绝热动力学的量子时间相关函数的半经典近似,以及关于算子阶数和经典极限的讨论。结合使用半经典传播子的初值表示,评估Jacobi矩阵的离散算法,半经典算子排序规则和固定相滤波技术,开发了一种实用的算法来计算量子时间相关函数。这种方法在模拟现实的多体系统的量子动力学方面具有广阔的前景。一些简单的说明性示例用于说明该算法的可行性和准确性。 (C)1996年美国物理研究所。 [参考:75]

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