Self-Pulsing and Chaos in Kerr-Nonlinear Coupled Ring Resonators

Self-Pulsing and Chaos in Kerr-Nonlinear Coupled Ring Resonators

Paper in proceedings (conference paper)

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.

ring resonator; coupled cavities; self-pulsing; chaos; optical bistability; nonlinear optics

ring resonator; coupled cavities; self-pulsing; chaos; optical bistability; nonlinear optics

EKSIOGLU, Y.; PETRÁČEK, J.

2016

01.06.2014

978-1-4799-5601-2

Proc. 16th Int. Conference on Transparent Optical Networks ICTON 2014

2162-7339

International Conference on Transparent Optical Networks

unknown

Mo.D6.5-1

Mo.D6.5-4

4