Brownian ratchets and pumps can universally approximate any local active dynamics in spin systems by harnessing heat currents or periodic driving.
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4 Pith papers cite this work. Polarity classification is still indexing.
representative citing papers
Polar chiral active particles map exactly onto a disordered Josephson junction array, and their 3D alignment torque is the damping term of the Landau-Lifshitz-Gilbert equation, giving rise to inertial spin waves.
Time-averaging filtered paths of phase-coupled motile oscillators shows apparent k^{-5/3} scaling and vortex clustering, interpreted as a negative-temperature Onsager dipole; but the supersonic state is an identity of the definitions and the cascade fits lack error bars and baselines.
Continuous heterodyne measurement reveals apparent quantum limit cycles in the van der Pol oscillator and two-level systems, showing similarity to classical limit cycles with noise and linking synchronization measures to experimentally accessible quantities.
citing papers explorer
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Brownian ratchets and pumps universally simulate many-body active dynamics
Brownian ratchets and pumps can universally approximate any local active dynamics in spin systems by harnessing heat currents or periodic driving.
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Polar chiral active matter as a motile, disordered Josephson array: Information supercurrents and Goldstone spin waves
Polar chiral active particles map exactly onto a disordered Josephson junction array, and their 3D alignment torque is the damping term of the Landau-Lifshitz-Gilbert equation, giving rise to inertial spin waves.
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Renormalised hydrodynamics in polar chiral active matter: Spectral scaling and disorder-driven vortex clustering in phase-coupled, motile oscillators
Time-averaging filtered paths of phase-coupled motile oscillators shows apparent k^{-5/3} scaling and vortex clustering, interpreted as a negative-temperature Onsager dipole; but the supersonic state is an identity of the definitions and the cascade fits lack error bars and baselines.
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Quantum limit cycles and synchronization from a measurement perspective
Continuous heterodyne measurement reveals apparent quantum limit cycles in the van der Pol oscillator and two-level systems, showing similarity to classical limit cycles with noise and linking synchronization measures to experimentally accessible quantities.