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Enhancement of the entanglement generation via randomly perturbed series of external pulses in a nonlinear Bose-Hubbard dimer

机译:在非线性BOSE-HUBBARD二聚体中随机扰动系列通过随机扰动的外部脉冲增强了纠缠生成

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We discuss a model of a short Bose-Hubbard dimer involving two anharmonic quantum oscillators mutually coupled with the use of the linear interaction and additionally driven by a series of ultra-short external pulses. We show that under some conditions the system behaves as a two-qubit one, and contrary to its continuously driven counterpart can be a source of maximally entangled states (MES). We discuss the cases when the system is excited only in one mode and in both ones, and additionally when the cross-Kerr-type interaction is present or omitted. We show that the generation of maximally (or almost maximally) entangled states depends on the time of free evolution of oscillators and hence, the proper steering of the changes of the time between subsequent pulses can increase the effectiveness of MES generation. Moreover, we show the influence of the timing between two series of pulses (corresponding to the two modes) on such a process. What is relevant, thanks to the presence of additional randomness in the timings, the states with stronger entanglement can be achieved than for the situation when the time between consecutive pulses remains ideally fixed.
机译:我们讨论了一种涉及两个Anharmonic Quantum振荡器的短Bose-Hubbard二聚体的模型,其与使用线性相互作用和另外由一系列超短外部脉冲驱动。我们表明,在某些条件下,系统的行为表现为双量标,并且与其连续驱动的对应物相反,可以是最大缠结状态(MES)的来源。当系统仅在一个模式和两种模式中兴奋时讨论该情况,并且另外,当存在或省略时,并且省略交叉kerr型交互。我们表明,最大(或几乎最大)纠缠态的产生取决于振荡器的自由进化的时间,因此,随后脉冲之间的时间的变化的适当转向可以提高MES生成的有效性。此外,我们在这种过程中展示了两系列脉冲(对应于两种模式)之间的时间的影响。由于在时间内的额外随机性存在额外的随机性存在,因此可以实现具有更强的纠缠的状态,而不是连续脉冲之间的时间仍然理想地固定的状态。

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