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Coupled-cluster theory for bosons in rings and optical lattices

机译:环和光学晶格中玻色子的耦合簇理论

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Bosons in optical lattices and rings are attractive and active fields of research in cold-atom physics. Here, we apply our recently developed coupled-cluster approach for bosons in external traps to these systems, and extend it to the lowest-in-energy excited states with total quasi- or angular-momentum k. In the coupled-cluster approach the exact many-boson ground state is obtained by applying an exponential operator exp {T}, T = Sigma T-N(n=1)n to the ground configuration, which is (usually) the state where the bosons occupy a single orbital. For excited states, a second exponential operator exp {T-(k)}, T-(k) = Sigma(N)(n=1) T-n((k)) is employed to accommodate the remaining excitations from the unperturbed excited configuration. Due to the conservation of momentum, T-1 and T-1((k)) can vanish. Working equations for coupled-cluster (singles) doubles (CCD) are provided and their implications are briefly discussed. (c) 2006 Elsevier B.V. All rights reserved.
机译:光学晶格和环中的玻色子是冷原子物理学研究的有吸引力和活跃的领域。在这里,我们将我们最近开发的用于外部陷阱中的玻色子的耦合簇方法应用于这些系统,并将其扩展到总准或角动量k的能量最低的激发态。在耦合集群方法中,通过将指数算子exp {T}(T = Sigma TN(n = 1)n)应用于地面构型即可获得确切的多玻色子基态,该状态通常是玻色子所在的状态占据一个轨道。对于激发态,采用第二个指数运算符exp {T-(k)},T-(k)= Sigma(N)(n = 1)Tn((k))来容纳不受扰动激发构型的剩余激发。由于动量守恒,T-1和T-1((k))可能消失。提供了耦合簇(单)双打(CCD)的工作方程,并简要讨论了它们的含义。 (c)2006 Elsevier B.V.保留所有权利。

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