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On the Relation between a Non-Hermitian Hamiltonian and a Stochastic Differential Equation in the Theory of Open Systems

机译:开放系统理论中非封闭汉密尔顿汉密尔顿人与随机微分方程的关系

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摘要

We show that a number of particle decay problems, which are described by the non-Hermitian Hamiltonian (correspondingly, the nonunitary dynamics is spoken of), can be correctly and consistently reformulated in terms of stochastic differential equations upon application of the algebraic perturbation theory. In this formulation, kinetic equations are obtained in the standard scheme of the theory of open quantum systems. The parameters of the kinetic equation coincide with similar parameters describing the decay of a particle when the decay is considered on the basis of the non-Hermitian Hamiltonian.
机译:我们表明,在应用代数扰动理论时,可以正确且一致地在随机微分方程中正确且始终重新重新制定一些颗粒衰减问题。 在该制剂中,在开放量子系统理论的标准方案中获得动力学方程。 动力学方程的参数与描述在非麦克尔顿汉密尔顿人的衰减时描述粒子的衰减的类似参数。

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