article · 16/07/2014

Velocity Anomaly of a Driven Tracer in a Confined Crowded Environment

Pierre Illien, Olivier Benichou, Gleb Oshanin, Raphael Voituriez

Résumé

We consider a discrete model in which a tracer performs a random walk biased by an external force, in a dense bath of particles performing symmetric random walks constrained by hard-core interactions. We reveal the emergence of a striking velocity anomaly in confined geometries: in quasi-1D systems such as stripes or capillaries, the velocity of the tracer displays a long-lived plateau before ultimately dropping to a lower value. We develop an analytical solution that quantitatively accounts for this intriguing behavior. Our analysis suggests that such a velocity anomaly could be a generic feature of driven dynamics in quasi-1D crowded systems.

Citer cet article

Illien, P., Benichou, O., Oshanin, G., & Voituriez, R. (2014). Velocity Anomaly of a Driven Tracer in a Confined Crowded Environment. PHYSICAL REVIEW LETTERS, 113(3). https://doi.org/10.1103/PhysRevLett.113.030603

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