
doi: 10.1007/bf00945764
A surface is stretched in a rotating fluid. The solution to the governing set of nonlinear differential equations depends on a parameter \(\lambda\) which is the ratio of the rotation rate to the stretching rate. Perturbation solutions for small and large \(\lambda\) compare well with exact numerical integration.
exact numerical integration, Perturbation solutions, Basic methods in fluid mechanics, General theory of rotating fluids
exact numerical integration, Perturbation solutions, Basic methods in fluid mechanics, General theory of rotating fluids
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