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arXiv 2107.03142physics.chem-ph
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非绝热量子动力学相空间映射模型中的交换子矩阵

Commutator Matrix in Phase Space Mapping Models for Nonadiabatic Quantum Dynamics

Xin He, Baihua Wu, Zhihao Gong, Jian Liu

摘要:

我们发现,一种新的,一般的相空间映射的非绝热系统,这是著名的迈耶-米勒映射的哈密顿量,涉及到一个换向器变量矩阵,而不是传统的零点能量参数。在非绝热动力学相空间方法的约束空间上的精确映射公式中,可以利用带换位子变量的广义映射哈密顿量生成近似的非绝热动力学.各种基准模型测试,范围从气相到凝聚相系统,表明一般映射哈密顿的整体性能优于传统的Meyer-Miller哈密顿。

英文摘要:

We show that a novel, general phase space mapping Hamiltonian for nonadiabatic systems, which is reminiscent of the renowned Meyer-Miller mapping Hamiltonian, involves a commutator variable matrix rather than the conventional zero-point-energy parameter. In the exact mapping formulation on constraint space for phase space approaches for nonadiabatic dynamics, the general mapping Hamiltonian with commutator variables can be employed to generate approximate trajectory-based dynamics. Various benchmark model tests, which range from gas phase to condensed phase systems, suggest that the overall performance of the general mapping Hamiltonian is better than that of the conventional Meyer-Miller Hamiltonian.

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