An experimental study on the mobility of droplets in liquid-liquid Taylor flows within circular capillaries

Seyyed Saeed Shojaee Zadeh, Vanessa Egan, Pat Walsh

Research output: Contribution to journalArticlepeer-review

Abstract

Further development of microfluidics devices that reply on liquid-liquid droplet flows, requires a thorough understanding of the parameters influencing droplet velocity. This study provides greater insights into this subject through an analysis of parameters effecting droplet mobility in such flows. A novel, fully automated experimental setup was designed to accurately measure droplet velocity and length. Measurements were performed over a wide range of Capillary number (2×10−4 to 3.7×10−2), Bond number (0.05 to 3.2) and carrier to dispersed viscosity ratio (0.059 to 23.2) while also varying droplet length. Five different fluid combinations were examined within circular capillaries with inlet diameters ranging from 555μm to 1.70mm. Results reveal a complex relationship between droplet velocity and droplet length, viscosity ratio and Bond number. In all cases, as droplet length exceeds a threshold value, droplet velocity becomes independent of length and is shown to scale with ∼ Ca0.5. As the droplet length falls below the threshold, the droplet velocity faces a changeover zone in which the velocity initially declines and then rises by further increase in the length. For shorter droplets, higher Bond numbers cause the droplet phase to travel asymmetrically with respect to the channel centre line which substantially impacts the mobility of these droplets. Finally, a new expression has been developed to estimate the velocity of elongated droplets.

Original languageEnglish
Article number104259
JournalInternational Journal of Multiphase Flow
Volume157
DOIs
Publication statusPublished - Dec 2022

Keywords

  • Bond number
  • Droplet length
  • Droplet mobility
  • Microfluidics
  • Viscosity ratio

Fingerprint

Dive into the research topics of 'An experimental study on the mobility of droplets in liquid-liquid Taylor flows within circular capillaries'. Together they form a unique fingerprint.

Cite this