Drag Coefficients of Viscous Spheres at Intermediate and High Reynolds Numbers

By Zhi-Gang Feng, E. Michaelides. 2001

165 citations recorded by the source corpus.

Subfields: Computational Mechanics, Ocean Engineering

View Paper: https://www.semanticscholar.org/paper/e8180689498b95ccc608b97900a9ef46ecfe797c

How researchers see this paper

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

In Computational Mechanics

1. J. Borovsky
2. H. Funsten
3. Eric Loth
4. Stelios Rigopoulos
5. Z. Zhang
6. Qingyan Chen

In Ocean Engineering

1. J. Borovsky
2. H. Funsten
3. Eric Loth
4. Stelios Rigopoulos
5. Qingyan Chen
6. Z. Zhang

Citations in the corpus

• Quasi-steady shape and drag of deformable bubbles and drops (2008, methodology): “For example, the data of Pan and Acrivos (1968), Grace (1973), Grace et al.”
• Role of solar wind turbulence in the coupling of the solar wind to the Earth's magnetosphere (2003, methodology): “Differences in the coefficient of viscous drag Cvisc for solid spheres, liquid drops, and bubbles are about an order of magnitude at high Reynolds number [e.g., Feng and Michaelides, 2001].”
• Modelling of cavitation in diesel injector nozzles (2008, unknown): “For the drag force coefficient the approach of Feng & Michaelides (2001) has been followed; i.e. for Reynolds numbers in the range of 0 (cid:2) Re B (cid:2) 5 we have and in the range of 5 < Re B (cid:2) 1000, The Reynolds number here is defined as After the drag coefficient for a single bubble is…”