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On the transition to turbulent convection. Part 2. The transition to time-dependent flow
249
Citations
3
References
1970
Year
Fixed PointEngineeringPhysicsMixed ConvectionFluid MechanicsTurbulence ModelingTurbulenceTurbulent ConvectionTime-dependent FlowTime Periodic OscillationRayleigh NumberThermodynamicsNatural ConvectionMultiphase FlowConvective Heat TransferBiophysicsHydrodynamic Stability
The Rayleigh number at which steady convective flow changes to time-dependent flow is determined experimentally for several fluids with Prandtl numbers from 1 to 10 4 . The time dependence is of two forms: (i) a slow tilting of the cell boundary, with time scale of the vertical thermal diffusion time, (ii) an oscillation with a faster time scale determined by the orbit time of the fluid around the cell. The nature of this oscillation is one of hot (or cold) spots advected with the original cellular motion. At a fixed point in the fluid this produces a time periodic oscillation of the temperature. A discrete change of slope of the heat flux curve accompanies this transition. As the Rayleigh number is increased, transition to disorder is seen to result from an increase in the frequency and number of these oscillations.
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