Related Experiment Videos
Experimental test of the fluctuation theorem for a driven two-level system with time-dependent rates
13 Physikalisches Institut, Universität Stuttgart, 70550 Stuttgart, Germany.
Physical Review Letters
|May 21, 2005
Summary
A diamond defect center driven by a laser exhibits nonthermal noise, validating a fluctuation theorem. This system demonstrates non-Gaussian fluctuation distributions, distinct from thermal noise behavior.
Area of Science:
- Quantum physics
- Non-equilibrium statistical mechanics
- Diamond defect centers
Background:
- Fluctuation theorems describe the statistical properties of work and entropy in non-equilibrium systems.
- Nonthermal noise in quantum systems presents unique statistical behaviors.
- Diamond defect centers are promising quantum systems for studying fundamental physics.
Purpose of the Study:
- To experimentally realize a system obeying a fluctuation theorem with nonthermal noise.
- To investigate the statistical distribution of fluctuations in such a system.
- To compare the observed behavior with theoretical predictions for thermal and nonthermal noise.
Main Methods:
- Utilizing a single defect center in diamond as a quantum system.
- Periodically exciting the defect center with a laser.
- Analyzing the resulting noise and fluctuation distributions.
- Performing numerical calculations to verify experimental findings.
Main Results:
- The diamond defect center system successfully demonstrated a fluctuation theorem for nonthermal noise.
- The fluctuation distribution was found to be distinctly non-Gaussian.
- Numerical simulations confirmed the non-Gaussian nature of the fluctuations.
- A restricted form of the fluctuation theorem was observed for time-reversal symmetric driving protocols.
Conclusions:
- A single laser-excited diamond defect center provides a simple experimental platform for studying fluctuation theorems with nonthermal noise.
- The non-Gaussian nature of these fluctuations highlights differences from classical thermal noise systems.
- This work contributes to understanding non-equilibrium statistical mechanics in quantum systems.