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Nonperturbative generalized master equation for the spin-boson problem

机译:自旋玻色子问题的非摄动广义主方程

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A generalized master equation for the spin-boson model is proposed that does not require a perturbative treatment of the interstate or system-bath couplings. The nonperturbative formulation is based on the assumption of a decoupling of system and bath density operators, and results in a generalized memory function that reduces in the limit of weak system-bath coupling to the standard result of the perturbative non-interacting-blip approximation. Numerical studies in comparison to exact path-integral calculations demonstrate that the nonperturbative master equation represents a clear improvement to perturbation theory as long as the overall coupling is still small enough to justify the underlying decoupling assumption. Finally, possible generalizations of the method to the description of a dissipative N-level system and the limitations of the decoupling ansatz are discussed in some detail.
机译:提出了自旋玻色子模型的通用主方程,该方程不需要对状态间或系统-浴耦合进行微扰处理。非扰动公式是基于系统和浴池密度算子解耦的假设而得出的,其通用记忆功能可将弱系统-浴耦合的极限减小到扰动非相互作用斑点逼近的标准结果。与精确的路径积分计算相比,数值研究表明,只要整体耦合仍然足够小,足以证明基本的解耦假设,那么非扰动主方程就可以明显表示对扰动理论的改进。最后,详细讨论了该方法对耗散N级系统的描述的可能概括以及去耦ansatz的局限性。

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