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A Time-Splitting and Sine Spectral Method for Dynamics of Dipolar Bose-Einstein Condensate

机译:偶极玻色-爱因斯坦凝聚物动力学的时分正弦谱方法

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摘要

A two-component Bose-Einstein condensate (BEC) described by two coupled a three-dimension Gross-Pitaevskii (GP) equations is considered, where one equation has dipole-dipole interaction while the other one has only the usual s-wave contact interaction, in a cigar trap. The time-splitting and sine spectral method in space is proposed to discretize the time-dependent equations for computing the dynamics of dipolar BEC. The singularity in the dipole-dipole interaction brings significant difficulties both in mathematical analysis and in numerical simulations. Numerical results are given to show the efficiency of this method.
机译:考虑了由两个耦合的三维Gross-Pitaevskii(GP)方程描述的两组分玻色-爱因斯坦凝聚物(BEC),其中一个方程具有偶极-偶极相互作用,而另一个方程只有通常的s波接触相互作用,放在雪茄陷阱中。提出了空间中的时间分裂和正弦频谱方法,以离散时间相关方程,以计算偶极BEC的动力学。偶极-偶极相互作用中的奇异性在数学分析和数值模拟中都带来了很大的困难。数值结果表明了该方法的有效性。

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