Abstract
The perturbation equations for the stability of viscous flow over a concave surface have been solved only to the first approximation. The criteria for the stability has been obtained. The flow becomes unstable when the dimensionless critical parameter\(R_\theta = \sqrt {\theta /r} \) exceeds the value 0.57 at αθ = 0.11.
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Schedule a callMore From: Proceedings of the Indian Academy of Sciences - Section A
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