2018
DOI: 10.1017/jfm.2018.462
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Finite-sized rigid spheres in turbulent Taylor–Couette flow: effect on the overall drag

Abstract: We report on the modification of drag by neutrally buoyant spherical finite-sized particles in highly turbulent Taylor-Couette (TC) flow. These particles are used to disentangle the effects of size, deformability, and volume fraction on the drag, and are contrasted with the drag in bubbly TC flow. From global torque measurements we find that rigid spheres hardly decrease or increase the torque needed to drive the system.The size of the particles under investigation have a marginal effect on the drag, with smal… Show more

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Cited by 12 publications
(19 citation statements)
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“…We find a skewness of the angular velocity between [−0.14, 0.24]. The kurtosis of the angular velocity lies in the range [34,40], which is much larger than the kurtosis of spheres of similar size ratios [54][55][56]. This can be attributed to the fact that for elongated ellipsoids the rotational inertia is typically much lower than the rotational inertia of similar-sized spheres [22].…”
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confidence: 79%
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“…We find a skewness of the angular velocity between [−0.14, 0.24]. The kurtosis of the angular velocity lies in the range [34,40], which is much larger than the kurtosis of spheres of similar size ratios [54][55][56]. This can be attributed to the fact that for elongated ellipsoids the rotational inertia is typically much lower than the rotational inertia of similar-sized spheres [22].…”
mentioning
confidence: 79%
“…In such situations, no analytic expressions are available for the forces and torques acting on the particles. In general, it is considered that such finite-sized particles filter out the spatial and temporal flow fluctuations [27][28][29][30][31][32][33][34][35], and hence do not actively respond to the local gradients in the flow. Few experiments have explored this regime of finite sized rod-like fibers in sheared turbulence.…”
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confidence: 99%
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“…Furthermore, it would be intriguing, in the spirit of Ref. [28], to study the influence of spanwise-varying regions of idealized high and low wall shear stress, without geometrical induced disturbances.…”
Section: Discussionmentioning
confidence: 99%
“…In multiphase TC flow, the presence of a dispersed phase can dramatically affect the wall shear stress and thus, the friction in the flow. Examples of dispersed phases are fibers, finite-sized particles, polymers, and bubbles [23][24][25][26][27][28]. The study of the interactions between the dispersed and carrier phase is of particular interest in the industry due to its potential applications.…”
Section: Multiphase Tc Flow and Boilingmentioning
confidence: 99%