2016
DOI: 10.1016/j.powtec.2016.07.067
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A new set of correlations of drag, lift and torque coefficients for non-spherical particles and large Reynolds numbers

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Cited by 141 publications
(126 citation statements)
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“…We investigated the phenomenon in detail and found a plausible reason and also the limitations of the sinesquared behaviour. Our findings at high Re, in combination with observations of Ouchene et al (2016) for prolate spheroids upto aspect ratio 32, extends the validity of the drag law to both high aspect ratio prolate spheroids and high Re. This implies that in many situations, the mean drag coefficient at any incident angle C D,φ for a given Re can be obtained by just knowing two values: C D,φ=0 • and C D,φ=90 • .…”
Section: Introductionsupporting
confidence: 85%
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“…We investigated the phenomenon in detail and found a plausible reason and also the limitations of the sinesquared behaviour. Our findings at high Re, in combination with observations of Ouchene et al (2016) for prolate spheroids upto aspect ratio 32, extends the validity of the drag law to both high aspect ratio prolate spheroids and high Re. This implies that in many situations, the mean drag coefficient at any incident angle C D,φ for a given Re can be obtained by just knowing two values: C D,φ=0 • and C D,φ=90 • .…”
Section: Introductionsupporting
confidence: 85%
“…Surprisingly, the investigated particles follow sinesquared interpolation very well for both steady and unsteady regimes, even for Re as high as 2000. This interesting phenomenon appears to be similar to the Stokes regime prediction (equation 1.1) as mentioned by Ouchene et al (2016). We investigated the phenomenon in detail and found a plausible reason and also the limitations of the sinesquared behaviour.…”
Section: Introductionsupporting
confidence: 82%
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“…It should be noted that the latter was assumed to be negligible in the present study. This is in line with the common assumption in the literature that only accounts for fluid flow-induced torque in case of nonspherical particles (e.g., the work of Ouchene et al [32]). …”
Section: Particlessupporting
confidence: 89%
“…Zastawny et al 27 recently showed that the behaviour of inertial non-spherical particles may not be accurately predicted using the Stokesian models put forward by Jeffery 24 and Brenner 26 . Empirical and numerical correlations 18,[27][28][29][30] have long been used to extend the drag forces in the Stokesian regime (particle Reynolds number less than unity) to investigate those forces in higher Reynolds number flows for both spherical and non-spherical particles. For the motion of spherical particles, common practice is to use empirical expressions that relate the particle Reynolds number and the drag coefficient, such as the Schiller and Naumann drag expression.…”
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confidence: 99%