How to couple identical ring oscillators to get quasiperiodicity, extended chaos, multistability, and the loss of symmetry
DOI10.1016/j.cnsns.2018.03.006zbMath1475.37039arXiv1712.04835OpenAlexW2963784667MaRDI QIDQ2207922
Publication date: 23 October 2020
Published in: Communications in Nonlinear Science and Numerical Simulation (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1712.04835
Dynamical systems in biology (37N25) Transition to stochasticity (chaotic behavior) for nonlinear problems in mechanics (70K55) Nonlinear oscillations and coupled oscillators for ordinary differential equations (34C15) Strange attractors, chaotic dynamics of systems with hyperbolic behavior (37D45)
Related Items (1)
Uses Software
Cites Work
- Unnamed Item
- Modeling synthetic gene oscillators
- Oscillation quenching mechanisms: amplitude vs. oscillation death
- Control of multistability
- Collective dynamics of genetic oscillators with cell-to-cell communication: a study case of signal integration
- Chaotic dynamics of two coupled biochemical oscillators
- Mixed-mode synchronization between two inhibitory neurons with post-inhibitory rebound
- Simulating, Analyzing, and Animating Dynamical Systems
- The chemical basis of morphogenesis
- Synchrony in a Population of Hysteresis-Based Genetic Oscillators
- Chimera states: coexistence of coherence and incoherence in networks of coupled oscillators
- Modeling a synthetic multicellular clock: Repressilators coupled by quorum sensing
- Bifurcation of synchronous oscillations into torus in a system of two reciprocally inhibitory silicon neurons: Experimental observation and modeling
This page was built for publication: How to couple identical ring oscillators to get quasiperiodicity, extended chaos, multistability, and the loss of symmetry
