Abstract

Stability of a laminar boundary layer having a mean velocity of Pohlhausen type was studied by numerically solving the perturbation equations when the boundary layer is subject to curvature and Coriolis force. When the channel rotates so that the Coriolis force acts toward the concave wall, the Taylor-Gortler vortices are generated on a concave surface with a weaker curvature than that in the stationary condition because of the instability effects of the Coriolis force. Vortices are suppressed and the critical Gortler number is increased when the Coriolis force acts opposite to the centrifugal force due to the wall curvature. Over a wide range of rotation rates, vortices with scales as large as the boundary layer thickness are easily generated.

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