2006
DOI: 10.1080/02786820600919416
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A DNS Study of Aerosol Deposition in a Turbulent Square Duct Flow

Abstract: A particle-laden turbulent flow through a square duct was simulated using a direct numerical solution of the Navier-Stokes equations coupled with Langrangian particle tracking. Computations of particle transport were employed to elucidate the mechanisms by which particles with varying inertia deposit to the walls of a square duct. Gravity was neglected and a one-way coupling was assumed between the particles and the fluid. The computational results demonstrate that, although the aerosol penetration through a s… Show more

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Cited by 23 publications
(18 citation statements)
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“…For the Re b =10k flow, the largest particles preferentially deposit near the centre of the duct floor at all times, in contrast with the higher Reynolds number flows, and these particles are also never observed to deposit near the side walls. These findings are in line with those of Winkler et al (2006) and Phares and Sharma (2006).…”
Section: Discussionsupporting
confidence: 82%
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“…For the Re b =10k flow, the largest particles preferentially deposit near the centre of the duct floor at all times, in contrast with the higher Reynolds number flows, and these particles are also never observed to deposit near the side walls. These findings are in line with those of Winkler et al (2006) and Phares and Sharma (2006).…”
Section: Discussionsupporting
confidence: 82%
“…072-256.32, noting preferential deposition at the wall centre with little in the duct corners. Results for this particular flow are also in line with those of Phares and Sharma (2006). Figure 3(a-c) shows results for particle deposition in the y-direction for the Re b =250k flow.…”
Section: Resultssupporting
confidence: 71%
“…3) indicates that beads are absent near the side walls/corners corresponding to Yao and Fairweather (2012) who showed that particles having s þ p < 6:43 deposit near the channel bottom center. The latter is likely the result of secondary flows (Phares and Sharma, 2006;Yao and Fairweather, 2012;Rabencov et al, 2014). Note, the corresponding h# d i in the y + -x + plane is uniform (not shown).…”
Section: Voronoi Analysismentioning
confidence: 89%
“…Clustering in the y + -z + plane may be due to bead ''channeling'' caused by coherent hairpin packets (Soldati, 2005;van Hout, 2013;Rabencov et al, 2014) as well as secondary flows (Phares and Sharma, 2006). Hairpin packet length can be estimated by a slightly different Voronoï analysis by collapsing bead positions at consecutive time instants onto a single y + -z + plane.…”
Section: Voronoi Analysismentioning
confidence: 99%
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