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Convecton instability in an inclined viscous fluid layer

Author(s):
1. Mića Vukić , Univerzitet u Nišu, Mašinski fakultet, Serbia
2. Milos Jovanovic, Univerzitet u Nišu, Mašinski fakultet, Serbia
3. Predrag Živković, Univerzitet u Nišu, Mašinski fakultet, Serbia


Abstract:
We present in this paper the numerical simulation of the full Navier-Stokes equation in vorticity-stream function form for the case of an inclined fluid layer with temperature modulation on the lower plate. The fluid flows on the plate which is inclined with some angle alfa with respect to the horizontal plane. The upper side of the viscous fluid layer is free surface. Since we do not have constant temperature on the lower plate, Rayleigh-Benard convection sets in immediately, for any value of Rayleigh number. We investigate the stability of this convection for water as a working fluid. The results of direct numerical simulation are presented as fields of temperature, vorticty, stream function and velocity.

Key words:
Rayleigh-Benard convection, nonlinear flow instability, viscous fluid flow, direct numerical simulation

Thematic field:
Termotehnika i energetika

Date of abstract submission:
15.02.2013.

Number of visits:
197

Conference:
DEMI 2013

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