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Quantum and classical nonlinear dynamics in a microwave cavity

机译:微波腔中的量子和经典非线性动力学

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We consider a quarter wave coplanar microwave cavity terminated to ground via a superconducting quantum interference device. By modulating the flux through the loop, the cavity frequency is modulated. The flux is varied at twice the cavity frequency implementing a parametric driving of the cavity field. The cavity field also exhibits a large effective nonlinear susceptibility modelled as an effective Kerr nonlinearity, and is also driven by a detuned linear drive. We show that the semi-classical model corresponding to this system exhibits a fixed point bifurcation at a particular threshold of parametric pumping power. We show the quantum signature of this bifurcation in the dissipative quantum system. We further linearise about the below threshold classical steady state and consider it to act as a bifurcation amplifier, calculating gain and noise spectra for the corresponding small signal regime. Furthermore, we use a phase space technique to analytically solve for the exact quantum steady state. We use this solution to calculate the exact small signal gain of the amplifier.
机译:我们考虑通过超导量子干涉装置将四分之一波共面微波腔终止于地面。通过调制通过环路的磁通,可以调制腔体频率。通量以腔频率的两倍变化,从而实现了对腔场的参数驱动。腔场还表现出建模为有效Kerr非线性的较大有效非线性磁化率,并且还由失谐线性驱动器驱动。我们表明,与该系统相对应的半经典模型在参数泵送功率的特定阈值下显示出一个定点分支。我们在耗散量子系统中显示了这种分歧的量子特征。我们进一步对低于阈值的经典稳态进行线性化,并考虑将其用作分叉放大器,计算相应小信号状态的增益和噪声谱。此外,我们使用相空间技术来解析求解确切的量子稳态。我们使用该解决方案来计算放大器的确切小信号增益。

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