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  • We investigate the dynamics of nonlinear resonant structures consisting of two coupled ring resonators. The time evolution of the system is modeled by difference-differential equations that take into account non-instantaneous Kerr response and the effect of loss. We demonstrate transitions from stable states to periodic (self-pulsing) and chaotic states. We identify parameters that can significantly affect onset and period of self-pulsing solutions.
  • We investigate the dynamics of nonlinear resonant structures consisting of two coupled ring resonators. The time evolution of the system is modeled by difference-differential equations that take into account non-instantaneous Kerr response and the effect of loss. We demonstrate transitions from stable states to periodic (self-pulsing) and chaotic states. We identify parameters that can significantly affect onset and period of self-pulsing solutions. (en)
Title
  • Self-Pulsing and Chaos in Kerr-Nonlinear Coupled Ring Resonators
  • Self-Pulsing and Chaos in Kerr-Nonlinear Coupled Ring Resonators (en)
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  • Self-Pulsing and Chaos in Kerr-Nonlinear Coupled Ring Resonators
  • Self-Pulsing and Chaos in Kerr-Nonlinear Coupled Ring Resonators (en)
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  • RIV/00216305:26210/14:PU111019!RIV15-MSM-26210___
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  • P(EE2.3.30.0039)
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  • 44349
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  • RIV/00216305:26210/14:PU111019
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  • ring resonator, coupled cavities, self-pulsing, chaos, optical bistability, nonlinear optics (en)
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  • [0247AAEAF50D]
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  • Graz
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  • Neuveden
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  • Proc. 16th Int. Conference on Transparent Optical Networks ICTON 2014
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  • Petráček, Jiří
  • Eksioglu Özok, Yasa
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number of pages
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  • Neuveden
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  • 978-1-4799-5601-2
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  • 26210
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