
doi: 10.1063/1.1762140
The linear stability of a symmetrical two-dimensional parabolic flow is investigated. A parameter is included so that the primary flow can be varied from the parabolic Poiseuille flow with zero-velocity gradient at the centerline to the linear symmetrical flow. The results show that all flows for which this parameter exceeds a critical value are stable at all finite Reynolds numbers.
fluid mechanics
fluid mechanics
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