Floquet Engineering to Overcome No-Go Theorem of Noisy Quantum Metrology
arXiv:2303.00392 · doi:10.1103/PhysRevLett.131.050801
Abstract
Permitting a more precise measurement to physical quantities than the classical limit by using quantum resources, quantum metrology holds a promise in developing many revolutionary technologies. However, the noise-induced decoherence forces its superiority to disappear, which is called no-go theorem of noisy quantum metrology and constrains its application. We propose a scheme to overcome the no-go theorem by Floquet engineering. It is found that, by applying a periodic driving on the atoms of the Ramsey spectroscopy, the ultimate sensitivity to measure their frequency characterized by quantum Fisher information returns to the ideal scaling with the encoding time whenever a Floquet bound state is formed by the system consisting of each driven atom and its local noise. Combining with the optimal control, this mechanism also allows us to retrieve the ideal Heisenberg-limit scaling with the atom number . Our result gives an efficient way to avoid the no-go theorem of noisy quantum metrology and to realize high-precision measurements.
References in corpus (21)
- High-sensitivity diamond magnetometer with nanoscale resolution
- Optimal Quantum Phase Estimation
- Tutorial: Optical quantum metrology
- Engineering and harnessing giant atoms in high-dimensional baths: a cold atoms' implementation
- Control-enhanced multiparameter quantum estimation
- Floquet Engineering to Reactivate a Dissipative Quantum Battery
- Entanglement-Enhanced Quantum Metrology in Colored Noise by Quantum Zeno Effect
- Robust quantum metrological schemes based on protection of quantum Fisher information
- High Precision, Quantum-Enhanced Gravimetry with a Bose-Einstein Condensate
- Compact chip-scale guided cold atom gyrometers for inertial navigation: Enabling technologies and design study
- Quantum metrology for non-Markovian processes
- Probe incompatibility in multiparameter noisy quantum metrology
- Floquet control of quantum dissipation in spin chains
- Error-Mitigated Quantum Metrology via Virtual Purification
- Variational principle for optimal quantum controls in quantum metrology
- Learning feedback control strategies for quantum metrology
- Generating stable spin squeezing by squeezed-reservoir engineering
- Bias in error-corrected quantum sensing
- Quantum metrology of noisy spreading channels
- Atom-light hybrid quantum gyroscope
- Noisy quantum gyroscope
Cited by in corpus (21)
- Entanglement-enhanced quantum metrology: from standard quantum limit to Heisenberg limit
- Review: Quantum Metrology and Sensing with Many-Body Systems
- Quantum metrology in the noisy intermediate-scale quantum era
- Evading noise in multiparameter quantum metrology with indefinite causal order
- Enhanced Quantum Metrology with Non-Phase-Covariant Noise
- Non-Markovian dynamics with a driven three-level giant atom in a semi-infinite photonic waveguide
- Floquet engineering the quantum Rabi model in the ultrastrong coupling regime
- Noise mitigation in quantum teleportation
- Enhancing Quantum Metrology by Quantum Resonance Dynamics
- Floquet expansion by counting pump photons
- Prethermalization by Random Multipolar Driving on a 78-Qubit Superconducting Processor
- Quantum Simulation of Bound-State-Enhanced Quantum Metrology
- From dynamical to steady-state many-body metrology: Precision limits and their attainability with two-body interactions
- Quantum Measurement Encoding for Quantum Metrology
- Recovering optimal precision in quantum sensing with time domain imperfections
- Towards Robust Optimal Measurements Against Noise in Quantum Metrology
- Protecting spin squeezing from decoherence
- Trade-off relation between integrated metrological gain and local dissipation in magnetic-field sensing by quantum spin ensemble
- Non-Hermitian Floquet dynamics in absorption spectroscopy
- Floquet quantum multiparameter estimation with periodic-driving-induced topological phase transition
- Noise-Resilient Quantum Reinforcement Learning