通过原子与腔场共振相互作用制备三原子的W态

提出了一种简单、可行的三原子W态制备方案，它是基于三个二能级原子与一个单模腔场共振相互作用实现的。通过控制原子与腔场相互作用时间和耦合参数，无需对腔场态的探测，就可获得三原子的W态。此外，讨论了在现有实验技术下本方案实现的可能性。     

Multipartite entanglement in the interaction system between a single-mode microwave cavity field and superconducting charge qubits

This paper proposes a method of generating multipartite entanglement through using d.c. superconducting quantum interference devices (SQUID) inside a standing wave cavity. In this scheme, the d.c. SQUID works in the charge region. It is shown that, a large number of important multipartite entangled states can be generated by a controllable interaction between a cavity field and qubits. It is even possible to produce entangled states involving different cavity modes based on the measurement of charge qubits states. After such superpositions states are created, the interaction can be switched off by the classical magnetic field through the SQUID, and there is no information transfer between the cavity field and the charge qubits.     

利用原子腔场的Raman相互作用制备多种形式的原子纠缠态

提出了一种利用Λ型三能级原子与相干态腔场的Raman相互作用制备原子纠缠态的方案.研究表明,在简单的条件下,可获得多种形式的原子纠缠态 关键词：     

利用原子干涉方法实现三模腔场的类自旋GHZ态

提出了一种利用原子干涉方法实现类自旋腔场GHZ态的一种新方案,并讨论了这一方案在实验上实现的可能性.给出了GHZ态违背局域隐变量理论的简单证明 关键词：     

四原子Greenberger-Horne-Zeilinger态的制备

提出了一种制备四原子Greenberger-Horne-Zeilinger 态的方案,它是基于原子-腔场相互作用,首先两个分离的腔初始时处于真空态,通过双光子转移把两个腔制备成缠结态。随后,与腔场发生共振相互作用的4 个等同的原子被分别送入两个腔,通过相互作用后,4 个原子处于GHZ态,而两个腔仍然处于真空态。     

Tunable Kondo Effect of a Three-Terminal Transport Quantum Dot Embedded in an Aharonov-Bohm Ring

We theoretically investigate the Kondo effect of a three-terminal transport quantum dot （QD） embedded in an Aharonov-Bohm ring in the Kondo regime by means of the one-impurity Anderson Hamiltonian. The Hamiltonian is solved by means of the slave-boson mean-field theory. We find that in this system, the Kondo effect depends sensitively oil the parity and size of the ring; the Kondo screening cloud can be tuned by tuning the coupling strength of the reservoir-dot. Thus this model might be a candidate for future device applications.     

Non-Gaussianity dynamics of two-mode squeezed number states subject to different types of noise based on cumulant theory

We provide a measure to characterize the non-Gaussianity of phase-space function of bosonic quantum states based on the cumulant theory. We study the non-Gaussianity dynamics of two-mode squeezed number states by analyzing the phase-averaged kurtosis for two different models of decoherence: amplitude damping model and phase damping model.For the amplitude damping model, the non-Gaussianity is very fragile and completely vanishes at a finite time. For the phase damping model, such states exhibit rich non-Gaussian characters. In particular, we obtain a transition time that such states can transform from sub-Gaussianity into super-Gaussianity during the evolution. Finally, we compare our measure with the existing measures of non-Gaussianity under the independent dephasing environment.