Solution of the adjoint problem for instabilities with a deformable surface: Rosensweig and Marangoni instability
From MaRDI portal
Publication:5303449
DOI10.1063/1.2757709zbMath1182.76070OpenAlexW2065808790MaRDI QIDQ5303449
Stefan Bohlius, Helmut R. Brand, Harald Pleiner
Publication date: 18 March 2010
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/9105051425954d03190be95d8e31326ae8b6102b
Related Items
An experimental study on Rosensweig instability of a ferrofluid droplet ⋮ Ordered microdroplet formations of thin ferrofluid layer breakups ⋮ Pattern formation on the free surface of a ferrofluid: spatial dynamics and homoclinic bifurcation ⋮ Localised radial patterns on the free surface of a ferrofluid
Cites Work
- Buoyancy and surface-tension driven instabilities in presence of negative Rayleigh and Marangoni numbers
- Pattern selection in ferrofluids
- On convection cells induced by surface tension
- Bifurcating Instability of the Free Surface of a Ferrofluid
- Nonlinear dispersive instabilities in magnetic fluids
- Nonlinear focussing in magnetic fluids
- Nonlinear Marangoni convection in bounded layers. Part 1. Circular cylindrical containers
- Nonlinear Marangoni convection in bounded layers. Part 2. Rectangular cylindrical containers
- Formation of the hexagonal pattern on the surface of a ferromagnetic fluid in an applied magnetic field
- HEXAGONAL MARANGONI CONVECTION IN A RECTANGULAR BOX WITH SLIPPERY WALLS
- THE ADJOINT PROBLEM IN THE PRESENCE OF A DEFORMED SURFACE: THE EXAMPLE OF THE ROSENSWEIG INSTABILITY ON MAGNETIC FLUIDS
- On the stability of steady finite amplitude convection
- The interfacial stability of a ferromagnetic fluid
- On cellular convection driven by surface-tension gradients: effects of mean surface tension and surface viscosity
- Surface tension and buoyancy effects in cellular convection