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首页> 外文期刊>Journal of Physics, B. Atomic, Molecular and Optical Physics: An Institute of Physics Journal >The critical number of atoms in an attractive Bose-Einstein condensate on optical plus harmonic traps
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The critical number of atoms in an attractive Bose-Einstein condensate on optical plus harmonic traps

机译:光学加谐波陷阱上有吸引力的玻色-爱因斯坦凝聚物中的临界原子数

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摘要

The stability of an attractive Bose-Einstein condensate on a joint one-dimensional optical lattice and an axially symmetrical harmonic trap is studied using the numerical solution of the time-dependent mean-field Gross-Pitaevskii equation and the critical number of atoms for a stable condensate is calculated. We also calculate this critical number of atoms in a double-well potential which is always greater than that in an axially symmetrical harmonic trap. The critical number of atoms in an optical trap can be made smaller or larger than the corresponding number in the absence of the optical trap by moving a node of the optical lattice potential in the axial direction of the harmonic trap. This variation of the critical number of atoms can be observed experimentally and compared with the present calculations. [References: 41]
机译:利用时间相关的平均场Gross-Pitaevskii方程的数值解和稳定原子的临界数目,研究了有吸引力的玻色-爱因斯坦凝聚物在联合一维光学晶格和轴对称谐波陷阱上的稳定性。计算冷凝水。我们还计算了双阱势中的临界原子数,该临界数总是大于轴向对称谐波陷阱中的临界数。通过使光学晶格电势的节点沿谐波阱的轴向移动,可以使光阱中的临界原子数小于或不具有不存在光阱时的相应原子数。可以通过实验观察到临界原子数的这种变化,并将其与当前计算进行比较。 [参考:41]

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