Double-diffusive instability in an inclined fluid layer. Part 1. Experimental investigation

Author:

Paliwal R. C.,Chen C. F.

Abstract

The stability boundary of a density-stratified fluid contained in an inclined slot subjected to a lateral temperature gradient was determined experimentally. The initial stratification due to salt was stable and linear in the vertical direction. Experiments were conducted in a 1·0 × 11.1 × 25·7 cm slot with the inclination angle θ from the vertical varying from −75° to + 75°. A positive angle denotes heating from the lower wall while a negative angle denotes heating from the upper wall. The temperature difference across the slot was increased slowly until the onset of instability was observed by means of a shadowgraph. The critical thermal Rayleigh number was found to be non-symmetrical with respect to θ = 0°, with heating of the upper wall less stable than heating of the lower wall. This is because there is a larger vertical solute gradient in the steady-state regime prior to the onset of instabilities when the lower wall is heated. The secondary flow consisting of horizontal convecting layers was very stable θ < 0° cases because of the stabilizing temperature effect. The motion of the layers when θ > 0° was quite vigorous. At θ = +75°, the secondary flow became unstable in a rather dramatic manner not observed heretofore.

Publisher

Cambridge University Press (CUP)

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Reference21 articles.

1. Chen, C. F. & Skok, M. W. 1974 Cellular convection in a salinity gradient along a heated inclined wall.Int. J. Heat Mass Transfer 17,51–60.

2. Linden, P. F. & Weber, J. E. 1977 The formation of layers in a double-diffusive system with a sloping boundary.J. Fluid Mech. 81,757–773.

3. Chen, C. F. 1975 Double-diffusive instability in a density-stratified fluid along a heated inclined wall.J. Heat Transfer 100,653–658.

4. Paliwal, R. C. & Chen, C. F. 1980 Double-diffusive instability in an inclined fluid layer. Part 2. Stability analysis.J. Fluid Mech. 98,769–785.

5. International Critical Tables of Numerical Data (1933), vol. II,p.328.National Research Council; McGraw-Hill.

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