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Bose-Einstein condensation of heteronuclear bound states formed in a Fermi gas of two atomic species: a microscopic approach

机译:在两个原子物种的费米气体中形成的异核染色状态的Bose-Einstein凝结:微观方法

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摘要

We study a many-body system of interacting fermionic atoms of two species that. are in thermodynamic equilibrium with their condensed heteronuclear bound states (molecules). In order to describe such an equilibrium state, we use a microscopic approach that involves the Bogoliubov model for a weakly interacting Bose gas and approximate formulation of the second quantization method in the presence of bound states of particles elaborated earlier by the authors. This microscopic approach is valid at low temperatures, when the average kinetic energy of all the components in the system is small in comparison with the bound state energy. The coupled equations, which relate the chemical potentials of fermionic components and molecular condensate density, are obtained within the proposed theory. At zero temperature, these equations are analyzed both analytically and numerically, attracting the relevant experimental data. We find the conditions at which a condensate of heteronuclear molecules coexists in equilibrium with degenerate components of a Fermi gas. The ground state energy and single-particle excitation spectrum are found. The boundaries of the. applicability of the developed microscopic approach are analyzed.
机译:我们研究了一个互动的两种物体的许多身体系统。在热力学平衡与它们的凝聚态的异核绑定状态(分子)处于热力学平衡。为了描述这样的平衡状态,我们使用一种微观方法,所述微观方法涉及用于弱相互作用的血液气体的Bogoliubov模型,并在作者之前阐述的颗粒的结合状态存在下的第二量化方法的近似配方。这种微观方法在低温下有效,当系统中所有部件的平均动能与结合状态能量相比很小。在提出的理论中获得了涉及Fermion Q组分和分子凝结物密度的化学电位的耦合方程。在零温度下,在分析和数值上分析这些方程,吸引了相关的实验数据。我们发现异核分子冷凝物与费米气体的简并组分共存的条件。找到地位能量和单粒子激发谱。界限。分析了发育显微方法的适用性。

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