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Research PaperResearchia:202607.10073

Approaching Carnot Efficiency at Finite Power in an Experimentally Feasible Quantum Heat Engine

Shogo Toma

Abstract

Whether a heat engine can approach Carnot efficiency while maintaining finite power is a fundamental question in finite-time thermodynamics. For classical Markovian heat engines with local interactions, the power-efficiency trade-off forbids an asymptotic approach to Carnot efficiency at finite power. In quantum systems, by contrast, degeneracy, symmetry, and collective jumps have been theoretically predicted to enable such an asymptotic attainment by enhancing activity. It has remained open, ho...

Submitted: July 10, 2026Subjects: Quantum Physics; Quantum Computing

Description / Details

Whether a heat engine can approach Carnot efficiency while maintaining finite power is a fundamental question in finite-time thermodynamics. For classical Markovian heat engines with local interactions, the power-efficiency trade-off forbids an asymptotic approach to Carnot efficiency at finite power. In quantum systems, by contrast, degeneracy, symmetry, and collective jumps have been theoretically predicted to enable such an asymptotic attainment by enhancing activity. It has remained open, however, whether this mechanism can be realized in an experimentally implementable heat engine. In this Letter, we propose a superconducting-circuit heat engine that emulates the collective enhancement, thereby enabling an asymptotic approach to Carnot efficiency at finite power. This result demonstrates that, in an implementable model, such an enhanced dissipative mechanism circumvents the power-efficiency trade-off of classical Markovian engines. Our work connects abstract bounds in finite-time thermodynamics to a concrete circuit-QED platform and suggests a route toward quantum-device design based on collectively enhanced dissipative processes.


Source: arXiv:2607.08713v1 - http://arxiv.org/abs/2607.08713v1 PDF: https://arxiv.org/pdf/2607.08713v1 Original Link: http://arxiv.org/abs/2607.08713v1

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Date:
Jul 10, 2026
Topic:
Quantum Computing
Area:
Quantum Physics
Comments:
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