New type of self-oscillating systems
V. V. Sargsyan, A. A. Hovhannisyan, G. G. Adamian, N. V. Antonenko,, and D. Lacroix

TL;DR
This paper investigates a bosonic oscillator coupled to heat baths, exploring its non-equilibrium dynamics and potential for non-stationary memory storage, linking it to nonlinear self-oscillating systems.
Contribution
It introduces a novel analysis of bosonic oscillators coupled to heat baths, highlighting their non-equilibrium behavior and connection to nonlinear self-oscillations.
Findings
Oscillators exhibit non-stationary dynamics without equilibrium.
Potential application in dynamical memory storage.
Connection established between quantum oscillators and nonlinear systems.
Abstract
The time evolution of occupation number is studied for a bosonic oscillator (with one and two degrees of freedom) linearly fully coupled to fermionic and bosonic heat baths. The absence of equilibrium in this oscillator is discussed as a tool to create a dynamical non-stationary memory storage. The connection between such a system and the well-known nonlinear self-oscillating systems is demonstrated.
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Taxonomy
TopicsNonlinear Dynamics and Pattern Formation
