Increase in rod diffusivity emerges even in Markovian nature
arXiv:2301.02394 · doi:10.1103/PhysRevE.107.044604
Abstract
Rod-shaped particles embedded in certain matrices have been reported to exhibit an increase in their center of mass diffusivity upon increasing the matrix density. This increase has been considered to be caused by a kinetic constraint in analogy with tube models. We investigate a mobile rod-like particle in a sea of immobile point obstacles using a kinetic Monte Carlo scheme equipped with a Markovian process, that generates gas-like collision statistics, so that such kinetic constraints do essentially not exist. Even in such a system, provided the particle's aspect ratio exceeds a threshold value of about 24, the unusual increase in the rod diffusivity emerges. This result implies that the kinetic constraint is not a necessary condition for the increase in the diffusivity.
arXiv comment9 pages, 10 figures
References in corpus (5)
- Crossover in the Slow Decay of Dynamic Correlations in the Lorentz Model
- Enhanced Diffusion of a Needle in a Planar Course of Point Obstacles
- Crowding-Enhanced Diffusion: An Exact Theory for Highly Entangled Self-Propelled Stiff Filaments
- Microscopic dynamics of thin hard rods
- Fluctuating Diffusivity Emerges even in Binary Gas Mixtures