2017
DOI: 10.1017/jfm.2017.189
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Inertial migration of spherical and oblate particles in straight ducts

Abstract: We study numerically the inertial migration of a single rigid sphere and an oblate spheroid in straight square and rectangular ducts. A highly accurate interface-resolved numerical algorithm is employed to analyse the entire migration dynamics of the oblate particle and compare it with that of the sphere. Similarly to the inertial focusing of spheres, the oblate particle reaches one of the four face-centred equilibrium positions, however they are vertically aligned with the axis of symmetry in the spanwise dir… Show more

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Cited by 74 publications
(65 citation statements)
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“…They showed that by increasing the bulk Reynolds number to 120, the particle ring breaks and four particle focusing (equilibrium) points are observed at the duct wall centers. The same behavior for particle distributions across the duct cross section has also been observed experimentally by Abbas et al [21] Finally, in a recent paper Lashgari et al [24] performed numerical simulations to study the inertial migration of oblate particles in squared and rectangular ducts.…”
Section: Introductionsupporting
confidence: 68%
“…They showed that by increasing the bulk Reynolds number to 120, the particle ring breaks and four particle focusing (equilibrium) points are observed at the duct wall centers. The same behavior for particle distributions across the duct cross section has also been observed experimentally by Abbas et al [21] Finally, in a recent paper Lashgari et al [24] performed numerical simulations to study the inertial migration of oblate particles in squared and rectangular ducts.…”
Section: Introductionsupporting
confidence: 68%
“…In addition, the particles from different initial positions except the symmetric planes migrated to the same equilibrium position (approximately 0.2 H away from the channel wall). The qualitative migration processes and quantitative equilibrium position both agree well with the literature ( Lashgari et al, 2017 ). In the second case, we calculated the lateral lift force coefficient f L = F z /( ρ f U 3 f/ H ) for further quantitative comparison, which has been obtained by Di Carlo et al (2009) and Nakagawa et al (2015) with finite element method and immersed boundary method, respectively.…”
Section: Methodssupporting
confidence: 87%
“…To validate the accuracy of our in-house code based on the IB-LBM, two benchmark cases were implemented. The first one is the lateral migration of a freely moving and neutrally buoyant particle in a 3D square microchannel filled with liquid at Re c = 100, referred to the previous literature ( Lashgari, Ardekani, Banerjee, Russom, & Brandt, 2017 ). The geometry and the particle migration trajectories in the channel cross-section are shown in Fig.…”
Section: Methodsmentioning
confidence: 99%
“…In square ducts the situation is more complex. Depending on the same parameters, the focusing positions can occur at the wall bisectors, along heteroclinic orbits or only at the duct corners (Chun & Ladd 2006;Abbas et al 2014;Nakagawa et al 2015;Kazerooni et al 2017;Lashgari et al 2017a).…”
Section: Introductionmentioning
confidence: 99%