Spectral thermodynamics of a soliton heat engine
M. Ahumada, J. F. Mar\'in

TL;DR
This paper introduces a thermodynamic engine using sine-Gordon solitons in Josephson junctions, exploiting their spectral properties for energy conversion beyond traditional systems.
Contribution
It demonstrates how solitons' internal spectral structure can be engineered dynamically to create a Carnot-like cycle, revealing a new principle for extended nonlinear excitations as working media.
Findings
Spectral control enables finite-time Carnot-like cycles.
Few-level models underestimate engine performance.
Extended solitons provide additional energy transfer channels.
Abstract
We demonstrate a thermodynamic engine whose working substance is a sine-Gordon soliton in a heterogeneous current-driven Josephson junction. We show that solitons can act as thermodynamic working substances whose internal spectral structure enables energy conversion beyond conventional few-level engines. By dynamically deforming the soliton using a controllable dipole current, the internal bound-state spectrum of the soliton can be engineered in time, enabling a finite-time Carnot-like cycle based on spectral control, in close analogy with quantum heat engines. Mapping the instantaneous nonlinear field configuration to an effective Schr\"odinger operator, we reveal how bound states appear, approach the continuum threshold, and disappear during the cycle. Comparing three thermodynamic descriptions (full nonlinear field dynamics, a coarse-grained mesoscopic model, and a two-level spectral…
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