Integral boundary layer relations in the theory of wave flows for capillary liquid films
From MaRDI portal
Publication:1742361
DOI10.3103/S0027133017060024zbMath1394.76017OpenAlexW2781644043MaRDI QIDQ1742361
A. N. Beloglazkin, Victor Ya. Shkadov
Publication date: 11 April 2018
Published in: Moscow University Mechanics Bulletin (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3103/s0027133017060024
Thin fluid films (76A20) Boundary-layer theory, separation and reattachment, higher-order effects (76D10) Capillarity (surface tension) for incompressible viscous fluids (76D45)
Related Items (4)
Stability analysis of a falling film flow down a plane with sinusoidal corrugations ⋮ Non-Newtonian fluid film flowing down an inclined plane with a periodic topography ⋮ Limiting wave regimes during the spatial and time development of disturbances in falling liquid films ⋮ Dynamics of the jet wiping process via integral models
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Model of a wavy flow in a falling film of a viscous liquid
- Nonlinear waves in a liquid film on a near-horizontal surface
- Falling liquid films.
- On the non-uniqueness of nonlinear wave solutions in a viscous layer
- Hierarchy of bifurcations of space-periodic structures in a nonlinear model of active dissipative media
- Solitary waves in a layer of viscous liquid
- Development of dominating waves from small disturbances in falling viscous-fluid films
- Bifurcations of solitary waves in a flowing layer of liquid
- On the theory of solitons in systems with dissipation
- Stability and bifurcations of the wavy film flow down a vertical plate: the results of integral approaches and full-scale computations
- Further accuracy and convergence results on the modeling of flows down inclined planes by weighted-residual approximations
- Wave formation on vertical falling liquid films
- On the speed of solitary waves running down a vertical wall
This page was built for publication: Integral boundary layer relations in the theory of wave flows for capillary liquid films
