Abstract
The program for calculating the fields of characteristic physical quantities in a twodimensional diffusion-induced flow over an impermeable strip immersed in a continuously stratified fluid at rest is developed on the basis of the fundamental system of equations. The flow patterns are presented with a high spatial resolution, the complicated structure of compensation flows near the strip edges is studied, and the ranges of applicability of the previously obtained analytical (asymptotic) solutions are determined. The calculated results are in agreement with the data of high-resolution shadow visualization of streaky structures adjoining the edges of the fixed strip immersed in a stratified fluid.
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