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The equivalence between Floquet formalism and the multi-step approach in computing the evolution operator of a periodical time-dependent Hamiltonian

机译:Floquet形式主义与计算时间相关的哈密顿量的演化算子的​​多步方法之间的等价关系

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摘要

A theoretical proof is given to show that, under certain conditions which are easily satisfied in practice, the Floquet formalism when used to calculate spectral lineshapes is numerically equivalent to the multi-step approach in calculating the time evolution of a periodical time-dependent Hamiltonian. It is found that in Floquet formalism the perturbation expansion upto the N/2-th order gives the same result as the multi-step method which divides the period into N equal intervals. (C) 1998 Elsevier Science B.V. All rights reserved. [References: 31]
机译:给出了理论证明,表明,在实际中容易满足的某些条件下,当用于计算谱线形时,Floquet形式主义在数值上等同于计算与时间相关的哈密顿量的时间演化的多步法。发现在Floquet形式主义中,直到N / 2阶的扰动展开所得到的结果与将周期划分为N个相等间隔的多步方法的结果相同。 (C)1998 Elsevier Science B.V.保留所有权利。 [参考:31]

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