Numerical study of flow fields in an airway closure model
type: Item
instance of: scholarly article
title: Numerical study of flow fields in an airway closure model
zbMATH Open document ID: 1241.76472
published in: Journal of Fluid Mechanics
publication date: 2012-06-15T00:00:00Z
Mathematics Subject Classification ID: 76Z05
Mathematics Subject Classification ID: 76D05
Mathematics Subject Classification ID: 92C35
zbMATH DE Number: 6046765
zbMATH Keywords: multiphase flow
MaRDI profile type: Publication
full work available at URL: jfm.2011.96
OpenAlex ID: W2122938618
cites work: Nonlinear saturation of the Rayleigh instability due to oscillatory flow in a liquid-lined tube
cites work: Nonlinear adjustment of a thin annular film of viscous fluid surrounding a thread of another within a circular cylindrical pipe
cites work: Fluid-elastic instabilities of liquid-lined flexible tubes
cites work: The effect of viscoelasticity on the stability of a pulmonary airway liquid layer
cites work: Unsteady propagation of a liquid plug in a liquid-lined straight tube
cites work: Liquid plug propagation in flexible microchannels: A small airway model
cites work: The steady propagation of a surfactant-laden liquid plug in a two-dimensional channel
cites work: Assessment of sharp- and continuous-interface methods for drop in static equilibrium
cites work: Three-dimensional instabilities of liquid-lined elastic tubes: A thin-film fluid-structure interaction model
cites work: Nonlinear dynamics and breakup of free-surface flows
cites work: Numerical solution of free-boundary problems in fluid mechanics. Part 2. Buoyancy-driven motion of a gas bubble through a quiescent liquid
cites work: Numerical analysis of blood flow in the heart
cites work: Dynamics of inviscid capillary breakup: collapse and pinchoff of a film bridge
cites work: A 2-D model of Rayleigh instability in capillary tubes––surfactant effects
cites work: Surface Tension Driven Flows
cites work: Experimental study of flow fields in an airway closure model
cites work: The nonlinear growth of surface-tension-driven instabilities of a thin annular film
cites work: Volume of fluid (VOF) method for the dynamics of free boundaries
DOI: 10.1017/JFM.2011.96
author: C.-F. Tai
author: S. Bian
author: D. Halpern
author: Y. Zheng
author: M. Filoche
author: James B. Grotberg
description: scientific article; zbMATH DE number 6046765