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On interplay between excitability and geometry.

Andrew Adamatzky1

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Summary

Decreasing excitability in a medium causes localized wave fragments to emerge and propagate ballistically. This study numerically investigates excitation wave-front behavior in constrained geometries and random graphs, revealing excitability

Keywords:
Excitable mediumFitzHugh–Nagumo modelWave-fronts

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Area of Science:

  • Complex Systems
  • Biophysics
  • Mathematical Biology

Background:

  • Excitable media exhibit wave propagation, typically circular or spiral, from local excitations.
  • Reduced excitability can lead to localized wave fragments propagating ballistically, deviating from standard behavior.

Purpose of the Study:

  • To numerically investigate the behavior of excitation wave-fronts in geometrically constrained media.
  • To analyze how excitation wave-fronts explore random planar graphs under varying excitability.
  • To understand the role of excitability in controlling wave propagation dynamics in complex environments.

Main Methods:

  • Numerical simulations using the FitzHugh-Nagumo model.
  • Analysis of excitation wave-front propagation in geometrically constrained environments and random planar graphs.

Main Results:

  • Excitability level dictates the transition from continuous wave propagation to fragmented, ballistic wave-fronts.
  • Wave propagation is significantly influenced by geometric constraints, including angled branches and sudden expansions.
  • Excitation wave patterns in random planar graphs are determined by the medium's excitability.

Conclusions:

  • Excitability is a critical parameter controlling the nature and exploration patterns of excitation waves.
  • Geometric constraints and graph topology interact with excitability to produce diverse wave propagation dynamics.
  • The findings provide insights into wave dynamics in complex biological and physical systems.