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Asymptotically noise decoupling for Markovian open quantum systems

机译:马尔可夫开放量子系统的渐近噪声解耦

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摘要

The noise decoupling problem is investigated for general N-level Markovian open quantum systems. First, the concept of Cartan decomposition of the Lie algebra su(N) is introduced as a tool of designing control Hamiltonians. Next, under certain assumptions, it is shown that a part of variables of the coherence vector of the system density matrix can be asymptotically decoupled from the environmental noises. The resulting noise decoupling scheme is applied to one-qubit, qutrit, and two-qubit quantum systems, by which the coherence evolution of the one-qubit and qutrit systems can always be asymptotically preserved, while, for two-qubit systems, our findings indicate that evolution of some variables can be preserved only for some initial states.
机译:研究了一般N级马尔可夫开放量子系统的噪声解耦问题。首先,引入李代数su(N)的Cartan分解的概念作为设计控制哈密顿量的工具。接下来,在某些假设下,表明可以将系统密度矩阵的相干矢量的一部分变量与环境噪声渐近解耦。由此产生的噪声解耦方案应用于一量子位,二量子位和二量子位的量子系统,通过该系统,可以始终保持一量子位和二量子位系统的相干演化,而对于二量子位系统,我们的发现表明某些变量的演化只能保留某些初始状态。

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