Non-Markovian effect on quantum Otto engine: -Role of system--reservoir interaction-
Yuji Shirai, Kazunari Hashimoto, Ryuta Tezuka, Chikako Uchiyama and, Naomichi Hatano

TL;DR
This paper investigates how non-Markovian effects and system-reservoir interactions influence work extraction in a quantum Otto engine, revealing the importance of including interaction energy and non-Markovian dynamics for accurate thermodynamic analysis.
Contribution
It demonstrates that considering interaction energy and non-Markovian effects is crucial for understanding work extraction and thermodynamics in finite-time quantum Otto engines.
Findings
Interaction energy is finite and negative, affecting work calculations.
Energy backflow can enhance work extraction.
The Carnot theorem remains valid when including interaction energy.
Abstract
We study a limit cycle of a quantum Otto engine whose each cycle consists of two finite-time quantum isochoric (heating or cooling) processes and two quantum adiabatic work-extracting processes. Considering a two-level system as a working substance that weakly interacts with two reservoirs comprising an infinite number of bosons, we investigate the non-Markovian effect (short-time behavior of the reduced dynamics in the quantum isochoric processes (QIPs)) on work extraction after infinite repetition of the cycles. We focus on the parameter region where energy transferred to the reservoir can come back to the system in a short-time regime, which we call energy backflow to show partial quantum-mechanical reversibility. As a situation completely different from macroscopic thermodynamics, we find that the interaction energy is finite and negative by evaluating the average energy change of…
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