Droplet dynamics of Newtonian and inelastic non-Newtonian fluids in confinement

Ioannou, Nikolaos and Liu, Haihui and Oliveira, Mónica S. N. and Zhang, Yonghao (2017) Droplet dynamics of Newtonian and inelastic non-Newtonian fluids in confinement. Micromachines, 8 (2). ISSN 2072-666X (https://doi.org/10.3390/mi8020057)

[thumbnail of Ioannou-etal-micromachines2017-Droplet-dynamics-of-Newtonian-and-inelastic-non-Newtonian]
Text. Filename: Ioannou_etal_micromachines2017_Droplet_dynamics_of_Newtonian_and_inelastic_non_Newtonian.pdf
Final Published Version
License: Creative Commons Attribution 4.0 logo

Download (4MB)| Preview


Microfluidic droplet technology has been developing rapidly. However, precise control of dynamical behaviour of droplets remains a major hurdle for new designs. This study is to understand droplet deformation and breakup under simple shear flow in confined environment as typically found in microfluidic applications. In addition to the Newtonian–Newtonian system, we consider also both a Newtonian droplet in a non-Newtonian matrix fluid and a non-Newtonian droplet in a Newtonian matrix. The lattice Boltzmann method is adopted to systematically investigate droplet deformation and breakup under a broad range of capillary numbers, viscosity ratios of the fluids, and confinement ratios considering shear-thinning and shear-thickening fluids. Confinement is found to enhance deformation, and the maximum deformation occurs at the viscosity ratio of unity. The droplet orients more towards the flow direction with increasing viscosity ratio or confinement ratio. In addition, it is noticed that the wall effect becomes more significant for confinement ratios larger than 0.4. Finally, for the whole range of Newtonian carrier fluids tested, the critical apillary number above which droplet breakup occurs is only slightly affected by the confinement ratio for a viscosity ratio of unity. Upon increasing the confinement ratio, the critical capillary number increases for the viscosity ratios less than unity, but decreases for the viscosity ratios more than unity.