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Minimizing Dissipation via Interacting Environments: Quadratic Convergence to Landauer Bound
Patryk Lipka-Bartosik1,2,3, Martí Perarnau-Llobet3,4
1Polish Academy of Sciences, Center for Theoretical Physics, Warsaw, Poland.
Researchers found that interacting finite-size reservoirs significantly improve quantum system cooling efficiency. They derived a protocol achieving optimal entropy production scaling, enabling more energetic cooling.
Area of Science:
- Quantum thermodynamics
- Statistical mechanics
- Condensed matter physics
Background:
- Cooling quantum systems is crucial for quantum technologies.
- Thermodynamic irreversibility, measured by entropy production, limits cooling efficiency.
- Finite-size reservoirs introduce unique challenges compared to infinite ones.
Purpose of the Study:
- To investigate the fundamental limits of thermodynamic irreversibility in quantum cooling with finite-size reservoirs.
- To develop novel cooling protocols that overcome limitations imposed by noninteracting reservoirs.
- To explore the role of reservoir interactions and phase transitions in enhancing cooling efficiency.
Main Methods:
- Theoretical analysis of entropy production scaling for noninteracting n-particle reservoirs.
- Derivation of a new cooling protocol utilizing interacting finite-size reservoirs.
- Numerical simulations of reservoir configurations, including star-network models.
Main Results:
- Entropy production scales at most linearly with the number of particles (n) in noninteracting reservoirs.
- A novel protocol achieves optimal entropy production scaling of Σ∝1/n², possible with interacting reservoirs near a phase transition.
- Intermediate scaling (Σ∝1/n^δ, δ∈(1,2)) demonstrated with star-network reservoirs.
Conclusions:
- Interacting finite-size reservoirs offer superior cooling efficiency compared to noninteracting ones.
- Preparing reservoirs at the verge of a phase transition is key to achieving optimal cooling.
- This work paves the way for more energetically efficient quantum cooling technologies.
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