Drag of non-spherical solid particles of regular and irregular shape

By Eric Loth. 2008

398 citations recorded by the source corpus.

Subfields: Computational Mechanics, Ocean Engineering

View Paper: https://www.semanticscholar.org/paper/56dd4b026fdcb15dc6d4fc1e0546d2aaec68f069

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. G. Varga
2. J. Kok
3. Costanza Bonadonna
4. G. Újvári
5. J. Kovács
6. Gholamhossein Bagheri

In Ocean Engineering

1. G. Varga
2. J. Kok
3. Costanza Bonadonna
4. G. Újvári
5. J. Kovács
6. Gholamhossein Bagheri

Citations in the corpus

• On the drag of freely falling non-spherical particles (2016, background): “Re = 3×10(5) is called the critical Reynolds number, at which the drag crisis occurs and reduces the drag coefficient markedly [1; 14; 15; 32].”
• The physics of wind-blown loess: Implications for grain size proxy interpretations in Quaternary paleoclimate studies (2016, positive): “By finding an empirical expression of Cd(Rept) appropriate for Rept b 2 × 105, such as the Schiller–Naumann drag expression (Loth, 2008) Cd ¼ 24 Rept 1þ 0:15Re0:687pt ð3:27Þ and using that (Flagan and Seinfeld, 1988) CdRe 2 pt ¼ 4 3 D3pρa ρp ρa g ν2a ; ð3:28Þ wt can be calculated numerically for…”