A spectral theory for fingering on a prewetted plane

DOI10.1063/1.870114zbMath1149.76593OpenAlexW2000336979MaRDI QIDQ3543803

Yi Ye, Hsueh-Chia Chang

Publication date: 5 December 2008

Published in: Physics of Fluids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.870114

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Related Items (16)

The effect of surface tension on the gravity-driven thin film flow of Newtonian and power-law fluids ⋮ Contact-line fingering and rivulet formation in the presence of surface contamination ⋮ Thinning and disturbance growth in liquid films mobilized by continuous surfactant delivery ⋮ Instabilities in the flow of thin films on heterogeneous surfaces ⋮ Pattern formation in the flow of thin films down an incline: Constant flux configuration ⋮ Front and back instability of a liquid film on a slightly inclined plate ⋮ On a generalized approach to the linear stability of spatially nonuniform thin film flows ⋮ A spectral theory for small-amplitude miscible fingering ⋮ Transient dynamics and structure of optimal excitations in thermocapillary spreading: Precursor film model ⋮ Structure Formation in Thin Liquid Films ⋮ Flow on surfactant-laden thin films down an inclined plane ⋮ Unstable spreading of a fluid filament on a vertical plane: experiments and simulations ⋮ Surfactant-induced fingering phenomena in thin film flow down an inclined plane ⋮ Transient growth in driven contact lines ⋮ On nontrivial traveling waves in thin film flows including contact lines ⋮ Computing three-dimensional thin film flows including contact lines.

Cites Work

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• Local stability theory of solitary pulses in an active medium
• Asymptotic stability of solitary waves
• Viscous flows down an inclined plane: Instability and finger formation
• Hydrodynamic Stability Without Eigenvalues
• Unsteady spreading of thin liquid films with small surface tension
• Viscous flow down a slope in the vicinity of a contact line
• Generation and Suppression of Radiation by Solitary Pulses
• Front dynamics and fingering of a driven contact line
• Stochastic forcing of the linearized Navier–Stokes equations
• Stability of Newtonian and viscoelastic dynamic contact lines
• Eigenvalues, and instabilities of solitary waves
• Linear stability and transient growth in driven contact lines

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