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Simulating Anisotropic quantum Rabi model via frequency modulation

机译:通过调频模拟各向异性量子拉比模型

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摘要

Anisotropic quantum Rabi model is a generalization of quantum Rabi model, which allows its rotating and counter-rotating terms to have two different coupling constants. It provides us with a fundamental model to understand various physical features concerning quantum optics, solid-state physics, and mesoscopic physics. In this paper, we propose an experimental feasible scheme to implement anisotropic quantum Rabi model in a circuit quantum electrodynamics system via periodic frequency modulation. An effective Hamiltonian describing the tunable anisotropic quantum Rabi model can be derived from a qubit-resonator coupling system modulated by two periodic driving fields. All effective parameters of the simulated system can be adjusted by tuning the initial phases, the frequencies and the amplitudes of the driving fields. We show that the periodic driving is able to drive a coupled system in dispersive regime to ultrastrong coupling regime, and even deep-strong coupling regime. The derived effective Hamiltonian allows us to obtain pure rotating term and counter-rotating term. Numerical simulation shows that such effective Hamiltonian is valid in ultrastrong coupling regime, and stronger coupling regime. Moreover, our scheme can be generalized to the multi-qubit case. We also give some applications of the simulated system to the Schrödinger cat states and quantum gate generalization. The presented proposal will pave a way to further study the stronger anisotropic Rabi model whose coupling strength is far away from ultrastrong coupling and deep-strong coupling regimes in quantum optics.
机译:各向异性量子拉比模型是量子拉比模型的推广,它允许其旋转项和反旋转项具有两个不同的耦合常数。它为我们提供了一个基本模型,以了解有关量子光学,固态物理学和介观物理学的各种物理特征。在本文中,我们提出了一种实验可行的方案,以通过周期频率调制在电路量子电动力学系统中实现各向异性量子Rabi模型。描述可调谐各向异性量子拉比模型的有效哈密顿量可以从两个周期性驱动场调制的量子比特-谐振器耦合系统中得出。可以通过调整驱动场的初始相位,频率和幅度来调整仿真系统的所有有效参数。我们表明,周期性驱动能够将处于分散状态的耦合系统驱动到超强耦合状态,甚至是深强耦合状态。导出的有效哈密顿量使我们可以获得纯旋转项和反向旋转项。数值模拟表明,这种有效的哈密顿量在超强耦合态和更强耦合态下是有效的。而且,我们的方案可以推广到多量子位的情况。我们还将仿真系统应用于Schrödinger猫态和量子门一般化的一些应用。提出的建议将为进一步研究更强的各向异性Rabi模型铺平道路,该模型的耦合强度与量子光学中的超强耦合和深强耦合机制相去甚远。

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