Dispersion of active particles in oscillatory Poiseuille flow
Vhaskar Chakraborty, Pankaj Mishra, Mingfeng Qiu, and Zhiwei Peng

TL;DR
This study uses generalized Taylor dispersion theory to analyze how active particles disperse in oscillatory Poiseuille flow, revealing non-monotonic and oscillatory behaviors influenced by flow parameters and particle activity.
Contribution
It introduces a comprehensive analysis of active particle dispersion in oscillatory flows, highlighting the effects of flow frequency and activity levels on dispersion behavior.
Findings
Dispersion coefficient varies non-monotonically with flow speed and activity.
Oscillatory flow induces oscillatory dispersion behavior with distinct minima and maxima.
Activity can either enhance or hinder dispersion depending on conditions.
Abstract
Active particles exhibit complex transport dynamics in flows through confined geometries such as channels or pores. In this work, we employ a generalized Taylor dispersion (GTD) theory to study the long-time dispersion behavior of active Brownian particles (ABPs) in an oscillatory Poiseuille flow within a planar channel. We quantify the time-averaged longitudinal dispersion coefficient as a function of the flow speed, flow oscillation frequency, and particle activity. In the weak-activity limit, asymptotic analysis shows that activity can either enhance or hinder the dispersion compared to the passive case. For arbitrary activity levels, we numerically solve the GTD equations and validate the results with Brownian dynamics simulations. We show that the dispersion coefficient could vary non-monotonically with both the flow speed and particle activity. Furthermore, the dispersion…
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