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Analytical solutions and genuine multipartite entanglement of the three-qubit Dicke model

机译:三Qubbit Dicke模型的分析解决方案和真正的多分体纠缠

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We present analytical solutions to three qubits and a single-mode cavity coupling system beyond the rotating-wave approximation (RWA). The zeroth-order approximation, equivalent to the adiabatic approximation, works well for arbitrary coupling strength for small qubit frequency. The first-order approximation, called the generalized rotating-wave approximation (GRWA), produces an effective solvable Hamiltonian with the same form as the ordinary RWA one and exhibits substantial improvements of energy levels over the RWA even on resonance. Based on these analytical eigensolutions, we study both the bipartite entanglement and genuine multipartite entanglement (GME). The dynamics of these two kinds of entanglements using the GRWA are consistent with the numerical exact ones. Interestingly, the well-known sudden death of entanglement occurs in the bipartite entanglement dynamics but not in the GME dynamics.
机译:我们向三个Qubits和超出旋转波近似(RWA)的单模腔耦合系统提供分析解。 零级近似,相当于绝热近似,适用于小QUBBit频率的任意耦合强度。 称为广义旋转波近似(GRWA)的一阶近似产生具有与普通RWA ON相同的形式的有效可溶性的汉密尔顿,并且即使在谐振上也表现出RWA上的能量水平的显着改善。 基于这些分析的初素素,我们研究了双链纠缠和真正的多分纠缠(GME)。 使用GRWA的这两种纠缠的动态与数值精确的动态一致。 有趣的是,众所周知的纠缠突然死亡发生在二分纠缠动态,但不在GME动态中发生。

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