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Prethermalization by random multipolar driving on a 78-qubit processor
Zheng-He Liu1,2, Yu Liu1,2, Gui-Han Liang1,2
1Beijing National Laboratory for Condensed Matter Physics, Institute of Physics, Chinese Academy of Sciences, Beijing, China.
Researchers observed long-lived prethermal phases in quantum systems using structured random drives. The prethermal lifetime is tunable by drive frequency and multipolar order, showing universal scaling laws in a superconducting quantum processor.
Area of Science:
- Quantum simulation
- Non-equilibrium many-body physics
- Quantum information science
Background:
- Time-dependent drives enable exploration of exotic non-equilibrium phenomena.
- Drive-induced heating typically destabilizes quantum systems.
- Periodic (Floquet) drives can suppress heating in the high-frequency regime.
Purpose of the Study:
- Investigate heating suppression in non-periodically driven quantum systems.
- Experimentally observe and characterize prethermal phases.
- Explore the tunability and scaling laws of prethermal lifetimes.
Main Methods:
- Utilized a 78-qubit superconducting quantum processor (Chuang-tzu 2.0).
- Employed structured random protocols with tunable heating rates.
- Measured particle imbalance and subsystem entanglement entropy over 1,000 driving cycles.
- Performed quantum-state tomography on different subsystems.
Main Results:
- Observed long-lived prethermal phases and a prethermal plateau.
- Demonstrated 'doubly tunable' prethermal lifetime (by frequency and multipolar order).
- Found algebraic growth of prethermal lifetime with frequency, following universal scaling exponent 2n+1.
- Observed non-uniform spatial entanglement and a crossover from area- to volume-law scaling.
- Studied dynamics beyond classical simulation capabilities.
Conclusions:
- Superconducting quantum processors are powerful platforms for studying non-equilibrium physics.
- The observed phenomena and scaling laws are relevant for understanding driven quantum systems.
- This work opens avenues for exploring universal scaling laws in complex quantum regimes.
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