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Adaptive active Brownian particles searching for targets of unknown positions

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IOP Publishing Ltd
DOI: 10.1088/2632-2153/ace6f4

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active Brownian particle; stochastic target search; genetic algorithm

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Developing behavioral policies to solve target-search problems efficiently is important in both natural and nanotechnology fields. This study characterizes the target-search strategies of microswimmers by analyzing their behavior in a homogeneous environment with unknown positions of sparse targets. The results show that microswimmers can control their dynamics by switching between different motions and adjusting the time duration of each phase. The optimal policies are found through the evolutionary pressure based on the target-search performances of single individuals using the genetic algorithm NeuroEvolution of augmenting topologies, which reveals various network topology solutions.
Developing behavioral policies designed to efficiently solve target-search problems is a crucial issue both in nature and in the nanotechnology of the 21st century. Here, we characterize the target-search strategies of simple microswimmers in a homogeneous environment containing sparse targets of unknown positions. The microswimmers are capable of controlling their dynamics by switching between Brownian motion and an active Brownian particle and by selecting the time duration of each of the two phases. The specific conduct of a single microswimmer depends on an internal decision-making process determined by a simple neural network associated with the agent itself. Starting from a population of individuals with random behavior, we exploit the genetic algorithm NeuroEvolution of augmenting topologies to show how an evolutionary pressure based on the target-search performances of single individuals helps to find the optimal duration of the two different phases. Our findings reveal that the optimal policy strongly depends on the magnitude of the particle's self-propulsion during the active phase and that a broad spectrum of network topology solutions exists, differing in the number of connections and hidden nodes.

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