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Effects of non-idealities and quantization of the center of mass motion on symmetric and asymmetric collective states in a collective state atomic interferometer

机译:非理想状态和质心运动中心的量化对集体状态原子干涉仪中对称和不对称集体状态的影响

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We investigate the behavior of an ensemble of N non-interacting, identical atoms excited by a laser. In general, the i-th atom sees a Rabi frequency Omega(i), an initial position dependent laser phase phi(i), and a motion induced Doppler shift of delta(i). When Omega(i) or delta(i) is distinct for each atom, the system evolves into a superposition of 2(N) intercoupled states, of which there are N + 1 symmetric and (2(N) - (N + 1)) asymmetric collective states. For a collective state atomic interferometer (COSAIN), we recently proposed, it is important to understand the behavior of all the collective states under various conditions. In this paper, we show how to formulate the properties of these states under various non-idealities, and use this formulation to understand the dynamics thereof. We also consider the effect of treating the center of mass degree of freedom of the atoms quantum mechanically on the description of the collective states, illustrating that it is indeed possible to construct a generalized collective state, as needed for the COSAIN, when each atom is assumed to be in a localized wave packet. The analysis presented in this paper is important for understanding the dynamics of the COSAIN, and will help advance the analysis and optimization of spin squeezing in the presence of practically unavoidable non-idealities as well as in the domain where the center of mass motion of the atoms is quantized.
机译:我们研究由激光激发的N个非相互作用的相同原子的集合的行为。通常,第i个原子的拉比频率为Omega(i),初始位置的激光相位为phi(i),运动引起的多普勒频移为delta(i)。当每个原子的Omega(i)或delta(i)不同时,系统演化为2(N)个互耦合状态的叠加,其中有N + 1个对称态和(2(N)-(N + 1)个对称态)不对称的集体国家。对于最近提出的集体状态原子干涉仪(COSAIN),了解各种条件下所有集体状态的行为很重要。在本文中,我们展示了如何在各种非理想情况下公式化这些状态的性质,并使用此公式来了解其动力学。我们还考虑了机械地处理原子量子的质心自由度对集体状态的描述所产生的影响,这说明了当每个原子都为COSAIN时,确实有可能根据COSAIN构建广义的集体状态。假定位于局部波包中。本文提出的分析对于理解COSAIN的动力学非常重要,并且将有助于在实际上不可避免的非理想状态下以及在质量运动中心存在的情况下推进自旋压缩的分析和优化。原子被量化。

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