Remarks on plane, steady, creeping flows generated by singularities (Q696120)
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scientific article; zbMATH DE number 1799366
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Remarks on plane, steady, creeping flows generated by singularities |
scientific article; zbMATH DE number 1799366 |
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Remarks on plane, steady, creeping flows generated by singularities (English)
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31 October 2002
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The authors consider a boundary value problem for biharmonic equation by the method of complex potentials. It is assumed that unknown functions are analytic out of a disc, and have a pole at a prescribed point. The solution is constructed by using Taylor series. Then conformal mappings are used to solve similar problems for flows around other contour. The potential (harmonic) and creeping (biharmonic) flows are compared.
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creeping flows
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Stokes flow
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boundary value problem
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conformal mappings
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potential flows
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singularity
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biharmonic equation
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method of complex potentials
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Taylor series
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0.8784868
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0.87016094
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0.8700632
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0.8621528
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0.8604042
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0.8603121
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0.8592572
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0.85785925
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0.8576958
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