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Comparison of the iterated equation of motion approach and the density matrix formalism for the quantum Rabi model

机译:运动方法迭代方程的比较及Quantum Rabi模型的密度矩阵形式主义

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摘要

The density matrix formalism and the equation of motion approach are two semi-analytical methods that can be used to compute the non-equilibrium dynamics of correlated systems. While for a bilinear Hamiltonian both formalisms yield the exact result, for any non-bilinear Hamiltonian a truncation is necessary. Due to the fact that the commonly used truncation schemes differ for these two methods, the accuracy of the obtained results depends significantly on the chosen approach. In this paper, both formalisms are applied to the quantum Rabi model. This allows us to compare the approximate results and the exact dynamics of the system and enables us to discuss the accuracy of the approximations as well as the advantages and the disadvantages of both methods. It is shown to which extent the results fulfill physical requirements for the observables and which properties of the methods lead to unphysical results.
机译:密度矩阵形式主义和运动方法方程是两个半分析方法,可用于计算相关系统的非平衡动态。 虽然对于双线性汉密尔顿时,这两个形式主义都会产生确切的结果,但对于任何非双线性Hamiltonian,截断是必要的。 由于常用的截断方案因这两种方法而异,所获得的结果的准确性取决于所选择的方法。 在本文中,将两种形式主义应用于量子Rabi模型。 这使我们能够比较系统的近似结果和精确动态,使我们能够讨论近似的准确性以及两种方法的优点和缺点。 显示结果,结果符合可观察品的物理要求以及方法的性质导致了未经理的结果。

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