Population Dynamics of Self-Replicating Cell-like Structures Emerging from Chaos
Thomas Schmickl, Martin Stefanec

TL;DR
This paper introduces a simple particle system that models the emergence and population dynamics of self-replicating structures, providing insights into early life formation from chaos.
Contribution
It presents a novel deterministic particle model demonstrating how self-replicating structures can emerge and evolve, bridging concepts from chaos and origin-of-life studies.
Findings
Structures exhibit growth and decay dynamics.
Emergence of complex patterns from simple rules.
Model offers a new perspective on primordial life emergence.
Abstract
We present here a system of self-propelled particles that follow a very simple motion law in continuous space in a deterministic and asynchronous way. This system of particles is capable of producing, depending on the particle density in the habitat, several spatio-temporal patterns emerging from an initial randomized spatial configuration. We found that those structures show specific population dynamics which arise from death (decay) and growth (self-replication) of those structures, thus we call the system Primordial Particle System (PPS), as the model can be interpreted as a simplistic model of emergence of self-replicating chemical structures from initially chaotic mixed components in the "primordial soup" at the beginning of life. We describe the observed dynamics, show the emerging spatio-temporal structures and present a macroscopic top-down model as well as a probabilistic…
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Taxonomy
TopicsMicro and Nano Robotics · Nonlinear Dynamics and Pattern Formation · Modular Robots and Swarm Intelligence
