Stability of fluid flow through deformable neo-Hookean tubes

DOI10.1017/S0022112009005928zbMath1171.76363OpenAlexW2105260645MaRDI QIDQ3184128

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Publication date: 13 October 2009

Published in: Journal of Fluid Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s0022112009005928

Mathematics Subject Classification ID

Nonlinear elasticity (74B20) Fluid-solid interactions (including aero- and hydro-elasticity, porosity, etc.) (74F10) Parallel shear flows in hydrodynamic stability (76E05)

Related Items (16)

Reduced modelling and global instability of finite-Reynolds-number flow in compliant rectangular channels ⋮ A dynamical instability due to fluid–wall coupling lowers the transition Reynolds number in the flow through a flexible tube ⋮ Effect of wall deformability on the stability of shear-imposed film flow past an inclined plane ⋮ Effect of viscoelasticity on the soft-wall transition and turbulence in a microchannel ⋮ Transitions to different kinds of turbulence in a channel with soft walls ⋮ Slow rotation of a spherical particle inside an elastic tube ⋮ Stability of fluid flows coupled by a deformable solid layer ⋮ Local instabilities of flow in a flexible channel: Asymmetric flutter driven by a weak critical layer ⋮ Stability of flow through deformable channels and tubes: implications of consistent formulation ⋮ A multifold reduction in the transition Reynolds number, and ultra-fast mixing, in a micro-channel due to a dynamical instability induced by a soft wall ⋮ Stability of pressure-driven flow in a deformable neo-Hookean channel ⋮ Stability and the transition to turbulence in the flow through conduits with compliant walls ⋮ Stability of fluid flow through deformable tubes and channels: an overview ⋮ Manipulation of interfacial instabilities by using a soft, deformable solid layer ⋮ Consistent formulations for stability of fluid flow through deformable channels and tubes ⋮ Stability of plane Couette flow past an initially stressed solid

Uses Software

• Differentiation Matrix Suite

Cites Work

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