2019
DOI: 10.1103/physrevlett.123.040402
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Retrieving Ideal Precision in Noisy Quantum Optical Metrology

Abstract: Quantum metrology employs quantum effects to attain a measurement precision surpassing the limit achievable in classical physics. However, it was previously found that the precision returns the shot-noise limit (SNL) from the ideal Zeno limit (ZL) due to the photon loss in quantum metrology based on Mech-Zehnder interferometer. Here, we find that not only the SNL can be beaten, but also the ZL can be asymptotically recovered in long-encoding-time condition when the photon dissipation is exactly studied in its … Show more

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Cited by 57 publications
(35 citation statements)
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References 84 publications
(130 reference statements)
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“…It has been reported that such a bound state has profound impacts on many quantum protocols and nonequilibrium physics, e.g. entanglement preservation [28][29][30], noncanonical thermalization [31], quantum speed limit [32], and quantum metrology [33][34][35]. The results give us an insightful guideline to control decoherence via forming the bound state by quantum reservoir engineering [36,37].…”
Section: Introductionmentioning
confidence: 98%
“…It has been reported that such a bound state has profound impacts on many quantum protocols and nonequilibrium physics, e.g. entanglement preservation [28][29][30], noncanonical thermalization [31], quantum speed limit [32], and quantum metrology [33][34][35]. The results give us an insightful guideline to control decoherence via forming the bound state by quantum reservoir engineering [36,37].…”
Section: Introductionmentioning
confidence: 98%
“…To deal with this issue, dynamical decoupling 5,25 , feedback control [26][27][28] and many other approaches have been developed. Moreover, non-Markovian effect is also shown to be effective to maintain entanglement-induced high measurement precision 29,30 . Most of the above works focus on how to prepare or protect entangled states for quantum metrology.…”
Section: Introductionmentioning
confidence: 99%
“…[ 34 ] and Bai et al. [ 35 ] revealed that the Heisenberg limit and the ideal Zeno limit could be recovered in a long‐encoding‐time condition, which is attributed to the non‐Markovian effect and the formation of a bound state between the quantum probe and its dissipative environment. However, a unique coupling spectral density is required to form the bound state.…”
Section: Introductionmentioning
confidence: 99%