论文标题
超越载体和边带相互作用的离子
Trapped ions beyond carrier and sideband interactions
论文作者
论文摘要
由电磁辐射驱动的离子构成了迄今为止最发达的量子技术之一。该方案的范围从原理证明实验到量子信息单元的芯片集成。在大多数情况下,这些系统已在一个机制下运行,在这种状态下,离子辐射耦合常数的大小远小于陷阱和电子过渡频率。该机制允许根据旋转波近似的有效性使用简单有效的哈密顿量。然而,新型的陷阱和空腔设计现在允许陷阱频率和离子辐射耦合常数相称的机制。这为更快的量子门和状态转移从离子到光子和其他量子操作打开了新的场所。然而,从理论方面来看,在模型和应用方面尚不多,这些模型和应用超出了较弱的驾驶场景。在这项工作中,我们将在更强大的驱动器的情况下提出两个主要结果。首先,我们重新审视已知的协议,以重建运动量函数并将其扩展到更强的驾驶激光器。此扩展不是很小的,因为原始协议利用有效的汉密尔顿人仅适用于弱驱动。希望使用更强大的场或更快的操作,因为这种类型的实验重建方法通常会受到腐蚀的阻碍。然后,我们提出了一个模型,该模型允许对更强的驱动器进行分析处理,并且对于非谐振相互作用的效果很好,这通常是超出先前模型的范围。
Trapped ions driven by electromagnetic radiation constitute one of the most developed quantum technologies to date. The scenarios range from proof-of-principle experiments to on-chip integration for quantum information units. In most cases, these systems have operated in a regime where the magnitude of the ion-radiation coupling constant is much smaller than the trap and electronic transition frequencies. This regime allows the use of simple effective Hamiltonians based on the validity of the rotating wave approximation. However, novel trap and cavity designs now permit regimes in which the trap frequency and the ion-radiation coupling constant are commensurate. This opens up new venues for faster quantum gates and state transfers from the ion to a photon, and other quantum operations. From the theoretical side, however, there is not yet much known in terms of models and applications that go beyond the weak driving scenario. In this work, we will present two main results in the scenario of stronger drivings. First, we revisit a known protocol to reconstruct the motional Wigner function and expand it to stronger driving lasers. This extension is not trivial because the original protocol makes use of effective Hamiltonians valid only for weak drivings. The use of stronger fields or faster operations is desirable since experimental reconstruction methods of that kind are usually hindered by decoherence. We then present a model that allows the analytical treatment of stronger drivings and that works well for non-resonant interactions, which are generally out of the reach of the previous models.