1991
DOI: 10.1061/(asce)0733-9429(1991)117:5(660)
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Drag Coefficient and Fall Velocity of nonspherical particles

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Cited by 149 publications
(49 citation statements)
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“…The settling cylinders were observed to retain their initial orientation during settling, which is opposite to the conclusion of Clift et al [2] (6) However the terminal settling velocity with the above range of Re, the cylinder falls with its axis oriented horizontally [2]. Therefore it doubtful that the findings of Venu Maddhav and Chhabra [4] can be extrapolated to an unconfined environment in which the orientation is not generally horizontal.…”
Section: Clift Et Almentioning
confidence: 73%
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“…The settling cylinders were observed to retain their initial orientation during settling, which is opposite to the conclusion of Clift et al [2] (6) However the terminal settling velocity with the above range of Re, the cylinder falls with its axis oriented horizontally [2]. Therefore it doubtful that the findings of Venu Maddhav and Chhabra [4] can be extrapolated to an unconfined environment in which the orientation is not generally horizontal.…”
Section: Clift Et Almentioning
confidence: 73%
“…But like Haider's work, for particles where ψ<0.5, Ganser's work is applicable to disk only. Swamee and Ojha [6] also developed a correlation with the Corey shape factor, β=c/(ab) 1/2 , where a>b>c are the lengths of the three principal axis of the particle. However this parameter is only applicable in the range of 0.3 < β <1, making it unsuitable for long aspect ratio fibres such as those considered here.…”
Section: Clift Et Almentioning
confidence: 99%
“…In particular, the following drag laws were selected: Dellino et al (2005), Pfeiffer et al (2005), Ganser (1993), Dioguardi and Mele (2015), and Bagheri and Bonadonna (2016). In the attached supplementary file "2017JB014926-ds01.xls" results from comparisons with other drag laws found in the literature (Chien, 1994;Haider & Levenspiel, 1989;Swamee & Ojha, 1991) are also available in the sheet "Models comparisons." Here we show results from this intercomparison with formulas that are most relevant to volcanology.…”
Section: Comparison With Other Shape-dependent Drag Laws Commonly Usementioning
confidence: 99%
“…AERODYNAMIC DRAG OF IRREGULAR PARTICLES 144 Zhu et al, 2017), pyroclastic flows (e.g., Dellino et al, 2008;, eruptive columns (e.g., Cerminara et al, 2016;Folch et al, 2016), and distal ash clouds (e.g., Beckett et al, 2015;Bonadonna et al, 2012;Bonasia et al, 2010;Costa et al, 2012Costa et al, , 2006). Therefore, a major effort has been posed to find reliable shapedependent drag laws that work on the widest possible range of fluid dynamic regimes quantified by Re (Alfano et al, 2011;Bagheri & Bonadonna, 2016;Chhabra et al, 1999;Chien, 1994;Dellino et al, 2005;Dioguardi et al, 2017;Dioguardi & Mele, 2015;Ganser, 1993;Haider & Levenspiel, 1989;Hölzer & Sommerfeld, 2008;Loth, 2008;Pfeiffer et al, 2005;Swamee & Ojha, 1991;Tran-Cong et al, 2004;Wilson & Huang, 1979). These drag laws are a function of different shape descriptors, among which sphericity Φ is the most widely used.…”
Section: Introductionmentioning
confidence: 99%
“…Chhabra et al (1999) compared five available drag coefficient correlations for non-spherical particles (Haider and Levenspiel, 1989;Swamee and Ojha, 1991;Ganser, 1993;Chien, 1994;Hartman et al, 1994) by using 1900 data points covering , and particle shape (cylinders, needles, cones, prisms, discs, cubes) from 19 independent studies. Note that the particle sphericity, , is defined as the ratio of the surface area of a sphere having the same volume as the particle to the actual surface area of the non-spherical particle.…”
Section: Translational Motionmentioning
confidence: 99%