The Motion of High-Reynolds-Number Bubbles in Inhomogeneous Flows

By Jacques Magnaudet, Ian W. Eames. 2000

778 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Computational Mechanics, Ocean Engineering

View Paper: https://www.semanticscholar.org/paper/6b1437a674c7f0a2140f51d5ea2f10fe0088a04c

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

In Computational Mechanics

In Ocean Engineering

Citations in the corpus

Paths and wakes of deformable nearly spheroidal rising bubbles close to the transition to path instability (2016, background): “However, the key issue is often the presence of surfactants that may affect the gas-liquid interface, changing the shear-free boundary condition satisfied by the liquid into a no-slip one at least on a part of the interface, therefore modifying the flow structure past the bubble, hence the threshold”
The effect of Reynolds number on the dynamics and wakes of freely rising and falling spheres (2010, background): “Although it is well known that bubbles rising through a liquid at comparable Reynolds numbers may move with helical trajectories (see e.g. the review of Magnaudet & Eames 2000), we found no evidence of spiralling motion in any experiment we conducted.”
Bubbly and Buoyant Particle–Laden Turbulent Flows (2020, background): “For the more commonly encountered situation of air bubbles in water flows, a Stokes number of order one typically almost never satisfies the condition of Rep 1 (Magnaudet and Eames 2000; Mathai et al. 2018a).”
Quasi-steady shape and drag of deformable bubbles and drops (2008, background): “1) and resolved-surface simulations (Takagi and Matsumoto, 1999; Magnaudet and Eames, 2000).”
Steady bubble rise and deformation in Newtonian and viscoplastic fluids and conditions for bubble entrapment (2008, positive): “Over many years people have examined the flow and deformation of a single or multiple bubbles theoretically, experimentally and numerically in various flow fields; see, for example, the reviews by Harper (1972), Clift, Grace & Weber (1978), and Magnaudet & Eames (2000).”
An interface-capturing method for incompressible two-phase flows. Validation and application to bubble dynamics (2007, background): “Note that when the Reynolds number exceeds some hundreds, real bubbles may not remain axisymmetric, owing to wake instability (Magnaudet and Eames, 2000), so that the axisymmetric results presented below must be regarded with some caution in this range.”
Numerical simulation of turbulent drag reduction using micro-bubbles (2002, background): “As a result, it is often observed that a small bubble will respond approximately as a rigid body, see Magnaudet & Eames (2000); Clift, Grace & Weber (1978) and Detsch (1991).”
Frictional drag reduction by bubble injection (2014, neutral): “Details were reviewed by Michaelides (1997) and Magnaudet and Eames (2000).”
Bubble friction drag reduction in a high-Reynolds-number flat-plate turbulent boundary layer (2006, background): “The equation of motion for a single bubble can be determined through a force balance (Maxey & Riley 1983, Magnaudet & Eames 2000).”
Pairwise interaction extended point-particle model for a random array of monodisperse spheres (2017, methodology): “Expressions for these contributions have been rigorously obtained by Gatignol (1983) and Maxey & Riley (1983) in the Stokes regime, with empirical corrections that extend their applicability to finite Reynolds numbers (Magnaudet & Eames 2000; Balachandar & Eaton 2010; Crowe et al. 2011).”