Related Experiment Video
Updated: Jul 12, 2026

Silicon Metal-oxide-semiconductor Quantum Dots for Single-electron Pumping
Published on: June 3, 2015
Shake before Use: Universal Enhancement of Quantum Thermometry by Unitary Driving
Emanuele Tumbiolo1,2, Lorenzo Maccone1,2, Chiara Macchiavello1,2
1Università degli Studi di Pavia, Dipartimento di Fisica, Via Agostino Bassi 6, I-27100, Pavia, Italy.
Abstract:
Quantum thermometry aims at determining temperature with ultimate precision in the quantum regime. Standard equilibrium approaches, limited by the quantum Fisher information given by static energy fluctuations, lose sensitivity outside a fixed temperature window. Nonequilibrium strategies have therefore been recently proposed to overcome these limits, but their advantages are typically model dependent or tailored for a specific purpose. This Letter establishes a general, model-independent result showing that any temperature-dependent unitary driving applied to a thermalized probe enhances its quantum Fisher information with respect to its equilibrium value. Such information gain is expressed analytically through a positive semidefinite kernel of information currents that quantify the flow of statistical distinguishability. Our results, together with an analysis of the relation between information gain and control cost, are benchmarked on a driven spin-1/2 thermometer, furthermore showing that resonant modulations remarkably restore the quadratic-in-time scaling of the Fisher information and allow the sensitivity peak to be shifted across arbitrary temperature ranges.
Related Concept Videos
Thermodynamic Potentials
Thermodynamic Background
Thermodynamic Systems
Consider an example of tea boiling in a kettle. The tea and...
Thermodynamic Processes
Atomic Spectroscopy: Effects of Temperature
At thermal equilibrium, the relative populations of excited and ground state atoms can be estimated using the Maxwell–Boltzmann distribution. For example, an increase in temperature from...
Maxwell's Thermodynamic Relations
All thermodynamic potentials are exact differentials. Therefore, their second-order...

