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Bose-einstein condensation in the excited band and the energy spectrum of the Bose-Hubbard model

机译:激发带中的玻色-爱因斯坦凝聚和玻色-哈伯德模型的能谱

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摘要

Based on the mean field approximation, we investigate the transition into the Bose-Einstein condensate phase in the Bose-Hubbard model with two local states and boson hopping in only the excited band. In the hard-core boson limit, we study the instability associated with this transition, which appears at excitation energies δ < {pipe}t'0{pipe}, where {pipe}t'0{pipe} is the particle hopping parameter. We discuss the conditions under which the phase transition changes from second to first order and present the corresponding phase diagrams (Θ,μ) and ({pipe}t'0{pipe}, μ), where Θ is the temperature and μ is the chemical potential. Separation into the normal and Bose-Einstein condensate phases is possible at a fixed average concentration of bosons. We calculate the boson Green's function and one-particle spectral density using the random phase approximation and analyze changes in the spectrum of excitations of the "particle" or "hole" type in the region of transition from the normal to the Bose-Einstein condensate phase.
机译:基于平均场近似,我们研究了具有两个局部状态且玻色子仅在激发带中跳跃的Bose-Hubbard模型中向Bose-Einstein凝聚相的转变。在硬核玻色子极限中,我们研究了与跃迁相关的不稳定性,这种不稳定性出现在激发能δ<{pipe} t'0 {pipe}处,其中{pipe} t'0 {pipe}是粒子跳跃参数。我们讨论了相变从二阶变为一阶的条件,并给出了相应的相图(Θ,μ)和({pipe} t'0 {pipe},μ),其中Θ是温度,而μ是温度。化学势。在固定的玻色子平均浓度下,可以分为正常相和玻色-爱因斯坦凝聚相。我们使用随机相位逼近计算玻色子格林函数和单粒子光谱密度,并分析从正态相到玻色-爱因斯坦凝聚相过渡区域中“粒子”或“空穴”型激发光谱的变化。

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