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February 25, 2026Journal of Fluid Mechanics0 citations

Inertial migration regimes of a neutrally buoyant sphere in pipe Poiseuille flow

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WLWeile LuoUniversity of Shanghai for Science and TechnologyEPEric J.R. ParteliASAchim SackFriedrich-Alexander-Universität Erlangen-Nürnberg

Key Points

  • The study investigates how a neutrally buoyant sphere migrates in pipe flow under different conditions of inertial forces.
  • Conducted numerical simulations of a neutrally buoyant sphere in pipe Poiseuille flow.
  • Analyzed migration behavior across varying Reynolds numbers and sphere-to-pipe diameter ratios.
  • Identified different migration regimes based on fluid dynamics principles.
  • Three migration regimes observed: monotonic convergence, overshooting convergence, and damped oscillations.
  • Critical Reynolds numbers separating regimes decrease with increasing diameter ratio.
  • Required entry length for equilibrium decreases with Reynolds number in monotonic regime, but increases in oscillatory regime.

Abstract

The inertial migration of a neutrally buoyant sphere in pipe Poiseuille flow is examined using numerical simulations. Three migration regimes are observed with increasing Reynolds number (Re): monotonic convergence to the equilibrium position, overshooting convergence and damped oscillations. The critical Reynolds numbers separating these regimes decrease with the sphere-to-pipe diameter ratio, d/D. The axial entry length, L₏, required for the sphere to reach equilibrium decreases with both Re and d/D in the monotonic regime, but increases in the oscillatory regime. These results elucidate the dynamics of inertial migration and inform strategies for manipulating particles in confined, particle-laden flows.

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Cite This Study

Luo et al. (2026) studied this question.

synapsesocial.com/papers/699e920af5123be5ed0500a5https://doi.org/10.1017/jfm.2026.11211
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