论文标题

在室温下机械运动的实时最佳量子控制

Real-time optimal quantum control of mechanical motion at room temperature

论文作者

Magrini, Lorenzo, Rosenzweig, Philipp, Bach, Constanze, Deutschmann-Olek, Andreas, Hofer, Sebastian G., Hong, Sungkun, Kiesel, Nikolai, Kugi, Andreas, Aspelmeyer, Markus

论文摘要

通过测量和反馈准确控制物理系统动态的能力是现代工程的支柱。如今,对应用量子技术的需求不断增长,需要使这一水平的控制水平适应单个量子系统。以最佳方式实现这一目标是一项具有挑战性的任务,它依赖于量子限制的测量值,并且是针对状态估计和反馈的专门定制算法。迄今为止,成功的实现包括有关光学和原子系统水平的实验。在这里,我们证明了对光学捕获纳米颗粒的量子轨迹的实时最佳控制。我们将接近Heisenberg极限的共聚焦位置与通过Kalman滤波进行最佳状态估计结合在一起,以实时跟踪相位空间中的粒子运动,位置不确定性是零点波动的1.3倍。最佳反馈使我们能够将量子谐波振荡器稳定在$ n = 0.56 \ pm0.02 $ Quanta的平均职业中,从室温实现量子基态冷却。我们的工作确立了量子卡尔曼滤波作为实现机械运动量子控制的一种方法,对所有尺度的传感都有潜在的影响。结合悬浮,这为对线性和非线性系统中固态宏观量子对象的波袋动力学的全面控制铺平了道路。

The ability to accurately control the dynamics of physical systems by measurement and feedback is a pillar of modern engineering. Today, the increasing demand for applied quantum technologies requires to adapt this level of control to individual quantum systems. Achieving this in an optimal way is a challenging task that relies on both quantum-limited measurements and specifically tailored algorithms for state estimation and feedback. Successful implementations thus far include experiments on the level of optical and atomic systems. Here we demonstrate real-time optimal control of the quantum trajectory of an optically trapped nanoparticle. We combine confocal position sensing close to the Heisenberg limit with optimal state estimation via Kalman filtering to track the particle motion in phase space in real time with a position uncertainty of 1.3 times the zero point fluctuation. Optimal feedback allows us to stabilize the quantum harmonic oscillator to a mean occupation of $n=0.56\pm0.02$ quanta, realizing quantum ground state cooling from room temperature. Our work establishes quantum Kalman filtering as a method to achieve quantum control of mechanical motion, with potential implications for sensing on all scales. In combination with levitation, this paves the way to full-scale control over the wavepacket dynamics of solid-state macroscopic quantum objects in linear and nonlinear systems.

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