Two-phase flows with moving contact lines and surfactant above the critical micelle concentration

ORAL

Abstract

In this work, we present three-dimensional direct numerical simulations of a two-phase moving contact line problem in the presence of surfactants. The model underlying the simulations accounts for surfactant solubility effects and is valid above the critical micelle concentration. The moving contact line model is incorporated using a Generalised Navier Boundary Condition where the viscous stresses along with the surfactant-dependent Young stresses are included. A parametric study is presented for the case of flow past a soil adhering to a substrate in a channel in connection with detergency-type applications. We assess the effects of Marangoni stresses, substrate kinetics near the contact line, and mass-action kinetics between the interface and the substrate that are relevant to cleaning and decontamination.

*This work is supported by the EPSRC MEMPHIS (EP/K003976/1) and PREMIERE (EP/T000414/1) Programme Grants, and the ANTENNA (EP/V056891/1) Prosperity Partnership with P&G. Debashis acknowledges scholarship support from Imperial College London President's Scholarship Scheme.

Presenters

  • Jalel Chergui

    • Université Paris Saclay, Centre National de la Recherche Scientifique (CNRS), Laboratoire Interdisciplinaire des Sciences du Numérique (LISN), 91400 Orsay, France
    • LISN-CNRS

Authors

  • Jalel Chergui

    • Université Paris Saclay, Centre National de la Recherche Scientifique (CNRS), Laboratoire Interdisciplinaire des Sciences du Numérique (LISN), 91400 Orsay, France
    • LISN-CNRS
  • Debashis Panda

    • Imperial College London
    • Imperial college London
  • Lyes Kahouadji

    • Imperial College London
  • Damir Juric

    • Université Paris Saclay, Centre National de la Recherche Scientifique (CNRS), Laboratoire Interdisciplinaire des Sciences du Numérique (LISN), 91400 Orsay, France
    • LISN-CNRS
  • Seungwon Shin

    • Department of Mechanical and System Design Engineering, Hongik University, Seoul 04066, Republic of Korea
    • Hongik University
  • Joao T Cabral

    • Imperial College London
  • Omar K Matar

    • Imperial College London