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量子卡尔曼滤波与原子磁力测量中的海森堡极限。

Quantum Kalman filtering and the Heisenberg limit in atomic magnetometry.

作者信息

Geremia J M, Stockton John K, Doherty Andrew C, Mabuchi Hideo

机构信息

Norman Bridge Laboratory of Physics, California Institute of Technology, Pasadena, California, 91125, USA.

出版信息

Phys Rev Lett. 2003 Dec 19;91(25):250801. doi: 10.1103/PhysRevLett.91.250801.

Abstract

The shot-noise detection limit in current high-precision magnetometry [Nature (London) 422, 596 (2003)] is a manifestation of quantum fluctuations that scale as 1/sqrt[N] in an ensemble of N atoms. Here, we develop a procedure that combines continuous measurement and quantum Kalman filtering [Rep. Math. Phys. 43, 405 (1999)]] to surpass this conventional limit by exploiting conditional spin squeezing to achieve 1/N field sensitivity. Our analysis demonstrates the importance of optimal estimation for high bandwidth precision magnetometry at the Heisenberg limit and also identifies an approximate estimator based on linear regression.

摘要

当前高精度磁力测量技术中的散粒噪声检测极限[《自然》(伦敦)422, 596 (2003)]是量子涨落的一种表现,在由N个原子组成的系综中,其大小与1/√N成比例。在此,我们开发了一种程序,该程序结合了连续测量和量子卡尔曼滤波[《数学物理报告》43, 405 (1999)],通过利用条件自旋压缩实现1/N的磁场灵敏度,从而超越这一传统极限。我们的分析证明了在海森堡极限下进行高带宽高精度磁力测量时最优估计的重要性,并且还确定了一种基于线性回归的近似估计器。

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