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arXiv 2305.08045quant-phcond-mat.other

腔磁力学中的量子增强计量

Quantum-Enhanced Metrology in Cavity Magnomechanics

Qing-Kun Wan, Hai-Long Shi, Xi-Wen Guan

AI总结:

该研究提出实验可行的腔磁力学弱磁场计量方案,揭示磁子-光子纠缠在编码与测量阶段的不同作用,并证明弱耦合可达 Heisenberg 极限、强耦合可借量子临界性增强精度。

摘要:

磁子(magnons)作为基本自旋激发中产生的基础准粒子,为革新信息编码与处理领域的量子技术带来了巨大前景。在此,我们在一个基于实验上可行的腔磁力学系统的计量方案中发现了纠缠的微妙作用;在该系统中,磁子负责感知弱磁场,而腔场对该弱场执行精密测量。通过建立 Fisher 信息与纠缠之间的精确关系,我们表明,在弱耦合情形下测量精度可达到 Heisenberg 极限,而量子临界性使我们能够在强耦合情形下增强测量精度。特别地,我们还发现,磁子与光子之间的纠缠在动力学编码过程中至关重要,但在测量过程中这种纠缠的存在会显著降低最终测量精度。

英文摘要:

Magnons, as fundamental quasiparticles emerged in elementary spin excitations, hold a big promise for innovating quantum technologies in information coding and processing. Here we discover subtle roles of entanglement in a metrological scheme based on an experimentally feasible cavity magnomechanical system, where the magnons are responsible for sensing a weak magnetic field whereas the cavity field carries out a precision measurement of the weak field. By establishing exact relations between the Fisher information and entanglement, we show that for the weak coupling case the measurement precision can reach the Heisenberg limit, whereas quantum criticality enables us to enhance measurement precision for the strong coupling case. In particular, we also find that the entanglement between magnons and photons is of crucial importance during the dynamical encoding process, but the presence of such an entanglement in the measurement process dramatically reduces the final measurement precision.

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