Universal Trajectories of Motile Particles Driven by Chemical Activity
C. Misbah, M.S. Rizvi, W.F. Hu, T.S. Lin, S. Rafai, A. Farutin

TL;DR
This paper demonstrates that complex trajectories of motile particles, including bacteria and artificial microswimmers, are universal and arise from their intrinsic nonlinear dynamics, independent of shape asymmetry or stochastic effects.
Contribution
It introduces a universal nonlinear framework explaining diverse motile trajectories without relying on shape asymmetry or randomness, supported by symmetry-based reduced equations.
Findings
Complex trajectories emerge naturally in simple fluid environments.
The model aligns with autophoretic particle dynamics.
Different motion patterns are explained by parameter variations.
Abstract
Locomotion is essential for living cells. It enables bacteria and algae to explore space for food, cancer to spread, and immune system to fight infections. Motile cells display trajectories of intriguing complexity, from regular (e.g. circular, helical, and so on) to irregular motions (run-tumble), the origin of which has remained elusive for over a century. This dynamics versatility is conventionally attributed to the shape asymmetry of the motile entity, to the suspending media, and/or to stochastic regulation. We propose here a universal approach highlighting that these movements are generic, occurring for a large class of cells and artificial microswimmers, without the need of invoking shape asymmetry nor stochasticity, but are encoded in their inherent nonlinear evolution. We show, in particular, that for a circular and spherical particle moving in a simple fluid, circular,…
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Taxonomy
TopicsMicro and Nano Robotics · Diffusion and Search Dynamics · Molecular Communication and Nanonetworks
