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Experimental critical quantum metrology with the Heisenberg scaling

Physics

Experimental critical quantum metrology with the Heisenberg scaling

R. Liu, Y. Chen, et al.

Explore the cutting-edge advancements in critical quantum metrology! This innovative study introduces an adiabatic scheme based on a perturbed Ising spin model with first-order quantum phase transitions, showcasing how precision can achieve Heisenberg scaling at the critical point. Authored by a talented team from leading institutions, this research highlights ease of implementation and impressive robustness against decay.

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~3 min • Beginner • English
Abstract
Critical quantum metrology, which exploits quantum critical systems as probes to estimate a physical parameter, has gained increasing attention recently. However, the critical quantum metrology with a continuous quantum phase transition (QPT) is experimentally challenging since a continuous QPT only occurs at the thermodynamic limit. Here, we propose an adiabatic scheme on a perturbed Ising spin model with a first-order QPT. By introducing a small transverse magnetic field, we can not only encode an unknown parameter in the ground state but also tune the energy gap to control the evolution time of the adiabatic passage. Moreover, we experimentally implement the critical quantum metrology scheme using nuclear magnetic resonance techniques and show that at the critical point the precision achieves the Heisenberg scaling as 1/T. As a theoretical proposal and experimental implementation of the adiabatic scheme of critical quantum metrology and its advantages of easy implementation, inherent robustness against decays and tunable energy gap, our adiabatic scheme is promising for exploring potential applications of critical quantum metrology on various physical systems.
Publisher
npj Quantum Information
Published On
Dec 13, 2021
Authors
Ran Liu, Yu Chen, Min Jiang, Xiaodong Yang, Ze Wu, Yuchen Li, Haidong Yuan, Xinhua Peng, Jiangfeng Du
Tags
quantum metrology
quantum phase transitions
adiabatic scheme
Ising spin model
Heisenberg scaling
nuclear magnetic resonance
parameter estimation
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