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Entanglement and excited-state quantum phase transition in an extended Dicke model

机译:扩展Dicke模型中的纠缠和激发态量子相变

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We investigate the properties of entanglement and excited-state quantum phase transition (ESQPT) in a hybrid atom-optomechanical system in which an optomechanical quadratic interaction is introduced into a normal Dicke model. Interestingly, by preparing the ancillary mode in a coherent state, both the quantum entanglement and ESQPT can be realized in a relative weak-coupling condition. Moreover, the entanglement is immune to the A(2) term, and a reversed trend of the entropy is obtained when the A(2) term is included. Density of states (DoS) and Peres lattice are used to investigate ESQPTs. Compared to a normal Dicke model, the DoS enlarges exp(2r(alpha)) times if the ancillary mode is prepared in a coherent state. This work is an extension of the ground-state quantum phase transition, which may inspire further exploration of the quantum criticality in many-body systems.
机译:我们研究了在混合原子-光机械系统中纠缠和激发态量子相变(ESQPT)的性质,其中光机械二次相互作用被引入到正常的Dicke模型中。有趣的是,通过以相干状态准备辅助模式,可以在相对弱耦合的条件下实现量子纠缠和ESQPT。此外,纠缠不受A(2)项的影响,并且当包含A(2)项时,熵的趋势将逆转。状态密度(DoS)和Peres晶格用于研究ESQPT。与正常的Dicke模型相比,如果辅助模式处于相干状态,则DoS会放大exp(2rα)倍。这项工作是对基态量子相变的扩展,这可能会激发对多体系统中量子临界性的进一步探索。

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