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Ground State of Interacting Many Boson Systems: An Approach Based On Natural Orbitals

机译:与许多玻体系统相互作用的地面状态:一种基于自然轨道的方法

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We have developed an alternative approach to investigate the ground state properties of many boson systems with interactions in a harmonic trap. The method is inspired, and to some extent similar to the Kohn-Sham formulation of the density functional theory. The method is applied to a model many boson system to obtain the ground state properties of the system. We give a description of a many boson system within the second quantization formalism. We employ the natural orbitals to describe the ground state of the system. We represent the natural orbitals as an expansion in terms of a complete set. We obtain the expansion coefficients by minimizing the total energy. We apply the proposed method to a model system of interacting bosons. The results are compared with the results obtained from Gross-Pitaevskii equations which are widely used to describe Bose-Einstein Condensation. Also we compare our results with the Monte Carlo simulation results found in the literature. The agreement of our results with the results of Gross-Pitaevskii equations establishes the feasibility and accuracy of the method.
机译:我们制定了一种替代方法来研究许多玻色子系统与谐波陷阱的相互作用的地面状态。该方法是激励的,并且在一定程度上类似于密度函数理论的Kohn-Sham制剂。该方法应用于型号许多玻色子系统以获得系统的地位特性。我们在第二量化形式主义中说明了许多玻色子系统。我们采用自然轨道来描述系统的基地。我们将自然轨道代表为完整集的扩展。通过最小化总能量,我们获得扩展系数。我们将建议的方法应用于互动玻斯的模型系统。将结果与从粗加工群岛的总体获得的结果进行了比较,这些结果被广泛用于描述Bose-Einstein缩合。我们还将结果与文献中的蒙特卡罗仿真结果进行比较。我们的结果与Gitoseevskii方程的结果的协议建立了方法的可行性和准确性。

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