1999
DOI: 10.1017/s0022112099004164
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Drag and lift forces on a rotating sphere in a linear shear flow

Abstract: The drag and lift forces acting on a rotating rigid sphere in a homogeneous linear shear flow are numerically studied by means of a three-dimensional numerical simulation. The effects of both the fluid shear and rotational speed of the sphere on the drag and lift forces are estimated for particle Reynolds numbers of 1 6 Re p 6 500.The results show that the drag forces both on a stationary sphere in a linear shear flow and on a rotating sphere in a uniform unsheared flow increase with increasing the fluid shear… Show more

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Cited by 298 publications
(213 citation statements)
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“…In these simulations the details of the flow around individual particles were not resolved, and simulations were performed in "one-way" coupling mode, i.e., particles were passive tracers and did not influence fluid flow. The force models used include fluid-particle drag (43), lift (44), as well as forces due to the local pressure gradient and viscous stresses.…”
Section: Methodsmentioning
confidence: 99%
“…In these simulations the details of the flow around individual particles were not resolved, and simulations were performed in "one-way" coupling mode, i.e., particles were passive tracers and did not influence fluid flow. The force models used include fluid-particle drag (43), lift (44), as well as forces due to the local pressure gradient and viscous stresses.…”
Section: Methodsmentioning
confidence: 99%
“…29 Thus, the magnitude of the shear-gradient induced lift force scales as F s / a 2 . [29][30][31][32] Assuming that F s is balanced by the Stokes drag (F D ¼ 3plaU L ), the lateral migration velocity of these particles scales with particle size as U L / a. Thus, the larger particles migrate faster across the streamlines toward the sheath flow.…”
Section: Separation Principle and Device Operationmentioning
confidence: 99%
“…Hence they cannot be applied, strictly speaking, to the case of freely rotating spheres in shear flows. Kurose & Komori (1999) performed numerical simulations to determine the drag and lift forces on rotating spheres in an unbounded linear shear flow. Morris & Brady (1998) studied the migration of non-neutrally buoyant spheres in pressure driven flows of Newtonian fluids.…”
mentioning
confidence: 99%