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Multiscale Ordinal-Pattern Dynamics and Temporal Symmetries in a Photonic Neuron with Single and Dual Delayed

Julian Feiveson1, Mateu Yearian1, Maddie Jones1

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Complex photonic neuron dynamics with multiple timescales were analyzed. Ordinal analysis revealed universal hidden symmetries across different feedback configurations, highlighting multiscale organization.

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Area of Science:

  • Physics
  • Nonlinear Dynamics
  • Complex Systems

Background:

  • Complex dynamical systems often exhibit feedback delays and multiple timescales.
  • Interactions between fast and slow dynamics lead to emergent behaviors not seen in single-timescale systems.
  • Photonic neurons are key components in advanced optical and neural network systems.

Purpose of the Study:

  • Investigate how coupled fast and slow timescales influence the dynamics of a photonic neuron.
  • Analyze the impact of single and dual delayed feedback on system behavior.
  • Characterize temporal correlations and symmetry properties across different timescales.

Main Methods:

  • Utilized ordinal pattern analysis and ordinal-based complexity measures.
  • Examined fast peaks and slow spikes generated by the photonic neuron.
  • Applied symmetry-based Φ-space representation to analyze system dynamics.

Main Results:

  • Signatures of determinism differed significantly between fast and slow timescales.
  • A strong multiscale organization of dynamics was revealed.
  • All system states, regardless of timescale or feedback, collapsed onto a common curve in Φ-space.

Conclusions:

  • A universal structure governs the photonic neuron's dynamics across temporal scales and feedback types.
  • Underlying constraints dictate system behavior, irrespective of complexity.
  • Ordinal-based methods effectively uncover hidden symmetries and multiscale organization in delayed nonlinear systems.