Long-wave Marangoni instability in a binary-liquid layer with a deformable interface in the presence of the Soret effect: the case of finite Biot numbers (Q2466132)
From MaRDI portal
scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Long-wave Marangoni instability in a binary-liquid layer with a deformable interface in the presence of the Soret effect: the case of finite Biot numbers |
scientific article |
Statements
Long-wave Marangoni instability in a binary-liquid layer with a deformable interface in the presence of the Soret effect: the case of finite Biot numbers (English)
0 references
14 January 2008
0 references
An incompressible binary liquid with a deformable free surface is adjacent to a solid layer, heated or cooled from below. The surface tension depends linearly on both the temperature and the solute concentration. The authors reveal the emergence of the long-wave Marangoni instabilities for finite Biot numbers in the limit of small Lewis and Galileo numbers.
0 references
Marangoni instability
0 references
long-wave monotonic instability
0 references
oscillatory instability
0 references
0 references
0 references
0 references
