4.7 Article

Impact of confined geometries on hopping and trapping of motile bacteria in porous media

Journal

PHYSICAL REVIEW E
Volume 103, Issue 1, Pages -

Publisher

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevE.103.012611

Keywords

-

Funding

  1. US Department of Energy (DOE) [DE-SC0019437]
  2. Desert Research Institute (DRI) through Post Doc Support [PG19123]
  3. NSF [CBET-1941716]
  4. Project X Innovation Fund
  5. Princeton Center for Complex Materials, a Materials Research Science and Engineering Center - NSF [DMR-2011750]
  6. Andlinger Center for Energy and the Environment at Princeton University
  7. U.S. Department of Energy (DOE) [DE-SC0019437] Funding Source: U.S. Department of Energy (DOE)

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The study utilized a random walk particle-tracking approach to simulate bacterial transport in porous media, finding that the model efficiently captured the dynamics of bacterial spreading, including the impact of cell-cell interactions and pore confinement. The model is able to qualitatively reproduce observed directional persistence and provides a basis for studying bacterial dispersal in complex environments on a multiscale level.
We use a random walk particle-tracking (RWPT) approach to elucidate the impact of porous media confinement and cell-cell interactions on bacterial transport. The model employs stochastic alternating motility states consisting of hopping movement and trapping reorientation. The stochastic motility patterns are defined based on direct visualization of individual trajectory data. We validate our model against experimental data, at single-cell resolution, of bacterial E. coli motion in three-dimensional confined porous media. Results show that the model is able to efficiently simulate the spreading dynamics of motile bacteria as it captures the impact of cell-cell interaction and pore confinement, which marks the transition to a late-time subdiffusive regime. Furthermore, the model is able to qualitatively reproduce the observed directional persistence. Our RWPT model constitutes a meshless simple method which is easy to implement and does not invoke ad hoc assumptions but represents the basis for a multiscale approach to the study of bacterial dispersal in porous systems.

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