Direct numerical simulation of two-phase flows with surfactant-induced surface viscous effects

  • Panda, Debashis
  • Shin, Seungwon
  • Abdal, Abdullah M.
  • Kahouadji, Lyes
  • Chergui, Jalel
  • 외 2명
Citations

SCOPUS

0

초록

Direct numerical simulations of interfacial flows with surfactant-induced complexities involving surface viscous stresses are performed within the framework of the Level Contour Reconstruction Method (LCRM). This hybrid front-tracking/level-set approach leverages the advantages of both methods. In addition to interface-confined surfactant transport that results in surface diffusion and Marangoni stresses, the interface is endowed with shear and dilatational surface viscosities. The additional surface effects act to resist deformation arising from velocity gradients in the plane of the two-dimensional manifold of the interface, and interfacial compressibility effects. By adopting the Boussinesq-Scriven constitutive model, we provide a mathematical formulation of these effects that accurately captures the interfacial mechanics, which is then implemented within the LCRM-based code by exploiting the benefits inherent to the underlying front-tracking/level-set hybrid approach. We validate our numerical predictions against a number of benchmark cases that involve drops undergoing deformation when subjected to a flow field and when rising under the action of buoyancy. The results of these validation studies highlight the importance of adopting a rigorous approach in modelling the interfacial dynamics. We also present results that demonstrate the effects of surface viscous stresses on interfacial deformation in unsteady parametric surface waves and atomisation events. © 2026 Elsevier Inc.

키워드

Front trackingMultiphase flowsSurface viscositySurfactants
제목
Direct numerical simulation of two-phase flows with surfactant-induced surface viscous effects
저자
Panda, DebashisShin, SeungwonAbdal, Abdullah M.Kahouadji, LyesChergui, JalelJuric, DamirMatar, Omar K.
DOI
10.1016/j.jcp.2026.114914
발행일
2026-08-15
유형
Article
저널명
Journal of Computational Physics
559