2006
DOI: 10.1007/s00397-006-0110-6
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Dynamic simulation of arbitrarily shaped particles in shear flow

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Cited by 8 publications
(3 citation statements)
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“…This trend agreed well with the previous numerical analysis, reporting an increase in Jeffrey orbit period with increasing length of rodlike fibers in shear flow. 21 Moreover, the ratio between the time that the doublet spent at horizontal orientations, T s , and T p was found to be proportional to D max , suggesting that the cylinders with larger D max would reside longer at a horizontal orientation and recover that orientation more rapidly than the smaller particles. This longer residence time and rapid recovery of preferred orientation would particularly benefit applications, requiring accurate orientation control for encoded shape-or pattern-recognition.…”
Section: W=2mentioning
confidence: 90%
“…This trend agreed well with the previous numerical analysis, reporting an increase in Jeffrey orbit period with increasing length of rodlike fibers in shear flow. 21 Moreover, the ratio between the time that the doublet spent at horizontal orientations, T s , and T p was found to be proportional to D max , suggesting that the cylinders with larger D max would reside longer at a horizontal orientation and recover that orientation more rapidly than the smaller particles. This longer residence time and rapid recovery of preferred orientation would particularly benefit applications, requiring accurate orientation control for encoded shape-or pattern-recognition.…”
Section: W=2mentioning
confidence: 90%
“…One of the classic works in this area was the investigation of the motion of ellipsoidal particles in unbounded shear flow in a Stokes flow regime by Jeffery 54 which led to the discovery of the so-called "Jeffery orbit" in which a particle rotates in a closed repeating cycle around any of an infinite set of axes that depend on its initial orientation. 55 Here we discuss how particle shape and fluid inertia combined can affect particle motion, focusing and separation dynamics in microchannel systems.…”
Section: C) Shaped Particles (With or Without Fluid Inertia)mentioning
confidence: 99%
“…This deviation is due to the non-spheroidal form and can be taken into consideration by replacing the aspect ratio λ by the equivalent ellipsoidal axis ratio λ e [ 20 , 29 , 31 , 50 , 59 ]. For rod-like particles, it was found experimentally and numerically that λ e / λ ≈ 0.7 [ 31 , 35 ].…”
Section: Rotational Behavior Of a Non-spherical Particle In A Sheamentioning
confidence: 99%