Two-body quantum absorption refrigerators with optomechanical-like
interactions
- URL: http://arxiv.org/abs/2002.11472v2
- Date: Thu, 4 Jun 2020 13:50:51 GMT
- Title: Two-body quantum absorption refrigerators with optomechanical-like
interactions
- Authors: M. Tahir Naseem, Avijit Misra, and \"Ozg\"ur E.
M\"ustecapl{\i}o\u{g}lu
- Abstract summary: Quantum refrigerator autonomously extracts heat from a cold bath and dumps into a hot bath by exploiting the input heat from a higher temperature reservoir.
We propose and examine a two-body QAR model based upon optomechanical-like coupling in the working medium.
In the ideal case without internal dissipation, within the experimentally realizable parameters, our model can attain the coefficient of performance that is arbitrarily close to the Carnot bound.
- Score: 0.0
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Quantum absorption refrigerator (QAR) autonomously extracts heat from a cold
bath and dumps into a hot bath by exploiting the input heat from a higher
temperature reservoir. QARs typically require three-body interactions. We
propose and examine a two-body QAR model based upon optomechanical-like
coupling in the working medium composed of either two two-level systems or two
harmonic oscillators or one two-level atom and a harmonic oscillator. In the
ideal case without internal dissipation, within the experimentally realizable
parameters, our model can attain the coefficient of performance that is
arbitrarily close to the Carnot bound. We study the efficiency at maximum
power, a bound for practical purposes, and show that by using suitable
reservoir engineering and exploiting the nonlinear optomechanial-like coupling,
one can achieve efficiency at maximum power close to the Carnot bound, though
the power gradually approaches to zero as the efficiency approaches the Carnot
bound. Moreover, we discuss the impact of non-classical correlations and the
size of Hilbert space on the cooling power. Finally, we consider a more
realistic version of our model in which we consider heat leaks that makes QAR
non-ideal and prevent it to achieve the Carnot efficiency.
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