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A class of closed solutions for the bogoliubov excitations on smooth ground state of a trapped Bose-Einstein condensate

机译:捕获的玻色-爱因斯坦凝聚物在光滑基态上的Bogoliubov激发的一类封闭解

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摘要

Bogoliubov-de Gennes equations (BdGEs) for collective excitations from a trapped Bose-Einstein condensate described by a spatially smooth ground-state wavefunction can be treated analytically. A new class of closed solutions for the BdGEs is obtained for the one-dimensional (1D) and 3D spherically harmonic traps. The solutions of zeroenergy mode of the BdGEs axe also provided. The eigenfunctions of the excitations consist of zero-energy mode, zero-quantum-number mode and entire excitation modes when the approximate ground state is a background Bose gas sea.
机译:Bogoliubov-de Gennes方程(BdGEs)可以解析地处理从捕获的玻色-爱因斯坦凝聚物的集体激发中得到的激发,该捕获物由空间光滑的基态波函数描述。针对一维(1D)和3D球形谐波陷阱,获得了BdGE的一类新型封闭解。还提供了BdGE ax的零能量模式的解决方案。当近似基态是背景玻色气海时,激发的本征函数包括零能模式,零量子数模式和整个激发模式。

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