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High-precision multiparameter weak measurement with Hermite-Gaussian pointer
Physical Review Applied ( IF 3.8 ) Pub Date : 
Binke Xia, Jingzheng Huang, Chen Fang, Hongjing Li, and Guihua Zeng

The weak value amplification technique has been proved useful for precision metrology in both theory and experiment. To explore the ultimate performance of weak value amplification for multi-parameter estimation, we investigate a general weak measurement formalism with assistance of high-order Hermite-Gaussian pointer and quantum Fisher information matrix. Theoretical analysis shows that the ultimate precision of our scheme is improved by a factor of square root of 2n+1, where n is the order of Hermite-Gaussian mode. Moreover, the parameters’ estimation precision can approach the precision limit with maximum likelihood estimation method and homodyne method. We have also given a proof-of-principle experimental setup to validate the H-G pointer theory and explore its potential applications in precision metrology.

中文翻译:

用厄米-高斯指针进行高精度多参数弱测量

在理论和实验上,弱值放大技术都已被证明对精密计量有用。为了探索多参数估计的弱值放大的最终性能,我们借助高阶Hermite-Gaussian指针和量子Fisher信息矩阵,研究了一般的弱测量形式。理论分析表明,该方案的最终精度提高了2n + 1的平方根,其中n是Hermite-Gaussian模的阶数。而且,参数的估计精度可以通过最大似然估计法和零差法达到精度极限。我们还提供了原理验证实验设置,以验证HG指针理论并探索其在精密计量学中的潜在应用。
更新日期:2020-01-09
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