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Controlling capillary fingering morphology in patterned porous media

  • Saideep PavuluriG
  • , Thomas Daniel Seers
  • , Ali SaeibehrouziG
  • , Ran HoltzmanG
  • , Soroush Abolfathi G
  • , Petr Denissenko
  • , Harris Sajjad Rabbani*
  • *Corresponding author for this work
  • Hamad bin Khalifa University
  • Petroleum Engineering Program
  • Texas A&M University at Qatar
  • Digital Transformation Group
  • Fluid and Complex Systems Research Centre
  • Coventry University
  • University of Warwick
  • IDAEA-CSIC

Research output: Contribution to journal › Article › peer-review

Abstract

We present a methodology to modulate immiscible fluid-fluid invasion patterns in patterned porous media during drainage in the capillary fingering flow regime. A 2D patterned porous medium is generated by a sequential deposition algorithm of disks/grains of two distinct size ranges (dual-porosity media). To attain patterned porous media, selected regions are packed with small grains, elsewhere packed with larger grains. By tuning the ratio of viscous to capillary forces, as defined by the capillary number (Ca), we control the degree to which the underlying microstructure affects the invasion morphology in the patterned porous medium. A decrease in Ca amplifies the influence of the underlying pore structure, resulting in a more pronounced alignment of the flow pattern with the porous medium's geometry. For these “structured” flows, the drainage within zones packed with smaller grains (having relatively smaller pores) is less than 10%. In contrast, an increase in Ca promotes more “random” displacement patterns with significant invasion in fine (more than 10%) and coarse pores. The possibility to modulate multiphase flows using patterned porous media can have practical implications in engineered membrane designs for fuel cells, selective transport, and filtering applications.

Original languageEnglish
Article number034001
Number of pages16
JournalPhysical Review Fluids
Volume11
Issue number3
DOIs
Publication statusPublished - 26 Mar 2026

Keywords

  • 2-phase flow
  • Drug-delivery
  • Immiscible fluid displacement
  • Membranes
  • Numerical simulations
  • Pressure
  • Random packing
  • Spheres
  • Transport
  • Volume

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