Publikation: Nonlinearity-induced symmetry breaking in a system of two parametrically driven Kerr-Duffing oscillators
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2024
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Deutsche Forschungsgemeinschaft (DFG): 25217212
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We study the classical dynamics of a system comprising a pair of Kerr-Duffing nonlinear oscillators, which are coupled through a nonlinear interaction and subjected to a parametric drive. Using the rotating wave approximation (RWA), we analyze the steady-state solutions for the amplitudes of the two oscillators. For the case of almost identical oscillators, we investigate separately the cases in which only one oscillator is parametrically driven and in which both oscillators are simultaneously driven. In the latter regime, we demonstrate that even when the parametric drives acting on the two oscillators are identical, the system can transition from a stable Nesymmetric solution to a broken-symmetry solution as the detuning is varied.
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530 Physik
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Classical Physics, Mesoscale and Nanoscale Physics, Optics, oscillation
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HELLBACH, Felicitas, Daniele DE BERNARDIS, M. SAUR, Iacopo CARUSOTTO, Wolfgang BELZIG, Gianluca RASTELLI, 2024. Nonlinearity-induced symmetry breaking in a system of two parametrically driven Kerr-Duffing oscillatorsBibTex
@unpublished{Hellbach2024-05-02Nonli-69929,
title={Nonlinearity-induced symmetry breaking in a system of two parametrically driven Kerr-Duffing oscillators},
year={2024},
author={Hellbach, Felicitas and De Bernardis, Daniele and Saur, M. and Carusotto, Iacopo and Belzig, Wolfgang and Rastelli, Gianluca}
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<dcterms:abstract>We study the classical dynamics of a system comprising a pair of Kerr-Duffing nonlinear oscillators, which are coupled through a nonlinear interaction and subjected to a parametric drive. Using the rotating wave approximation (RWA), we analyze the steady-state solutions for the amplitudes of the two oscillators. For the case of almost identical oscillators, we investigate separately the cases in which only one oscillator is parametrically driven and in which both oscillators are simultaneously driven. In the latter regime, we demonstrate that even when the parametric drives acting on the two oscillators are identical, the system can transition from a stable Nesymmetric solution to a broken-symmetry solution as the detuning is varied. </dcterms:abstract>
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