Stretch flow of thin layers of Newtonian liquids: Fingering patterns and lifting forces

DOI10.1063/1.1939927zbMath1187.76317OpenAlexW2088791230MaRDI QIDQ3555150

D. Derks, Michael J. Shelley, Anke Lindner

Publication date: 22 April 2010

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

Full work available at URL: https://semanticscholar.org/paper/7e5913c5954a4c1bfaa128081d379f1440db71a2

zbMATH Keywords

pattern formationtwo-phase flowbubblesflow simulationflow instabilityflow through porous mediaconfined flow

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Related Items (7)

Magnetic fluid labyrinthine instability in Hele-Shaw cell with time dependent gap ⋮ Computation of a Shrinking Interface in a Hele-Shaw Cell ⋮ Poisson growth ⋮ Nonlinear limiting dynamics of a shrinking interface in a Hele-Shaw cell ⋮ A REVIEW OF ONE-PHASE HELE-SHAW FLOWS AND A LEVEL-SET METHOD FOR NONSTANDARD CONFIGURATIONS ⋮ Numerical investigation of controlling interfacial instabilities in non-standard Hele-Shaw configurations ⋮ Fingering instabilities in adhesive failure

Cites Work

• Removing the stiffness from interfacial flows with surface tension
• The penetration of a fluid into a porous medium or Hele-Shaw cell containing a more viscous liquid
• On the measurement of “tack” for adhesives
• Two-phase displacement in Hele Shaw cells: theory
• The Penetration of a Finger into a Viscous Fluid in a Channel and Tube
• Hele - Shaw flow and pattern formation in a time-dependent gap
• Singularity formation in Hele–Shaw bubbles
• The primary and inverse instabilities of directional viscous fingering

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