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Published on: May 30, 2014
Quantum-parametric-oscillator heat engines in squeezed thermal baths: Foundational theoretical issues
Onat Arısoy1, Jen-Tsung Hsiang2, Bei-Lok Hu3
1Chemical Physics Program and Institute for Physical Science and Technology, University of Maryland, College Park, Maryland 20742, USA.
This study investigates quantum Otto engines using a single quantum parametric oscillator and the Hu-Paz-Zhang master equation. It focuses on foundational issues in open and squeezed quantum systems, rather than efficiency improvements.
Area of Science:
- Quantum thermodynamics
- Quantum open systems
- Quantum Brownian motion
Background:
- Quantum engines offer potential for novel thermodynamic cycles.
- Understanding quantum open systems is crucial for their development.
- The Hu-Paz-Zhang (HPZ) master equation provides an exact framework for quantum Brownian motion.
Purpose of the Study:
- To examine foundational issues in quantum Otto engines.
- To explore theories of quantum open and squeezed systems within the Otto cycle.
- To establish a robust theoretical foundation for continuous-variable quantum engines.
Main Methods:
- Utilized a single quantum parametric oscillator operating in an Otto cycle.
- Employed the exact non-Markovian Hu-Paz-Zhang (HPZ) master equation.
- Analyzed non-Markovian regimes, non-adiabatic modulations, strong coupling, and phase junction conditions.
Main Results:
- Investigated non-Markovian dynamics in low-temperature baths.
- Examined system behavior under non-adiabatic frequency changes and strong coupling.
- Addressed the critical junction conditions between engine phases.
Conclusions:
- The study provides a theoretical framework for quantum Otto engines.
- It covers a broad parameter space, including non-Ohmic baths and strong coupling.
- The findings aim to support future explorations of quantum engine efficiency.
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