Steady bubble rise and deformation in Newtonian and viscoplastic fluids and conditions for bubble entrapment

By John Tsamopoulos, Y. Dimakopoulos, N. Chatzidai, G. Karapetsas, M. Pavlidis. Journal of Fluid Mechanics, 2008

150 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Computational Mechanics, Ocean Engineering

View Paper: https://www.semanticscholar.org/paper/c22f6e19a0f8d6819592e163c3954d3cd2260058

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

1. John Tsamopoulos
2. Neil J. Balmforth
3. Evan Mitsoulis
4. Ian A. Frigaard
5. G. Ovarlez

In Computational Mechanics

1. John Tsamopoulos
2. Evan Mitsoulis
3. DM Sharaf
4. B. Karri
5. A. Premlata
6. M. Tripathi
7. Neil J. Balmforth
8. K. Sahu

In Ocean Engineering

1. John Tsamopoulos
2. Evan Mitsoulis
3. Ian A. Frigaard
4. G. Ovarlez

Citations in the corpus

• Shapes and paths of an air bubble rising in quiescent liquids (2017, background): “[10, 14]) poses an additional limitation for unsteady bubbles because these parameters depend on the terminal velocity, which is not easy to determine accurately in experiments and is also not known a priori in numerical simulations.”
• Numerical simulations of complex yield-stress fluid flows (2017, methodology): “Indeed, the Papanastasiou model and its variants are predominantly used today (Syrakos et al. 2016a, b; Tsamopoulos et al. 2008; Dimakopoulos et al. 2013) and have been implemented 232 Rheol Acta (2017) 56:231–258”
• Yielding to Stress: Recent Developments in Viscoplastic Fluid Mechanics (2014, background): “Similar limits have been determined for circular and elliptical cylinders (Deglo de Besses et al. 2003, Mitsoulis 2004, Putz & Frigaard 2010, Tokpavi et al. 2008) and bubbles (Tsamopoulos et al. 2008).”