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Quantum kinetic theory. III. Quantum kinetic master equation for strongly condensed trapped systems

机译:量子动力学理论。三,强凝聚阱系统的量子动力学主方程

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We extend quantum kinetic theory to deal with a strongly Bose-condensed atomic vapor in a trap. The method assumes that the majority of the vapor is not condensed, and acts as a bath of heat and atoms for the condensate. The condensate is described by the particle-number-conserving Bogoliubov method developed by one of the authors. We derive equations which describe the fluctuations of particle number and phase, and the growth of the Bose-Einstein condensate. The equilibrium state of the condensate is a mixture of states with different numbers of particles and quasiparticles. It is not a quantum superposition of states with different numbers of particles-nevertheless, the stationary state exhibits the property of off-diagonal long-range order, to the extent that this concept makes sense in a tightly trapped condensate. [References: 66]
机译:我们扩展了量子动力学理论,以处理陷阱中强烈玻色凝聚的原子蒸气。该方法假定大部分蒸气未冷凝,并充当冷凝液的热量和原子浴。其中一位作者开发的通过保留颗粒数的Bogoliubov方法描述了冷凝物。我们导出了描述颗粒数量和相态波动以及玻色-爱因斯坦凝聚物生长的方程。冷凝物的平衡状态是具有不同数量的粒子和准粒子的状态的混合物。它不是具有不同数量粒子的状态的量子叠加,尽管如此,稳态在一定程度上表现出对角线远距离阶的特性,在某种程度上,这种概念在紧密俘获的冷凝物中是有意义的。 [参考:66]

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