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TO THE THEORY OF KIRCHHOFF-TYPE POTENTIAL FLOWAROUND A BODY

Volume 41, Issue 5, 2010, pp. 531-533
DOI: 10.1615/TsAGISciJ.v41.i5.30
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ABSTRACT

A steady 2D Kirchhoff-type flow of an ideal fluid around a body is considered. A constant of integration is found, which has an influence on the far asymptotics of the free streamlines.

REFERENCES
  1. Birkhoff, G. and Zarantonello, E. H., Jets, Wakes, and Cavities.

  2. Brodetsky, S., Discontinuous Fluid Motion Past Circular and Elliptic Cylinders.

  3. Golubev, V. V., Lectures on Wing Theory.

  4. Levi-Civita, T., Scie e leggi di resistenza.

  5. Scheichl, B., Kluwick, A., and Alletto, M., "How Turbulent" is the Boundary Layer Separating from a Bluff Body for Arbitrarily Large Reynolds Numbers?.

  6. Schmieden, C., Uber die Eindeutigkeit der Losungen in der Theorie der unstetigen Stromungen.

  7. Schmieden, C., Uber die Eindeutigkeit der Losungen in der Theorie der unstetigen Stromungen II.

  8. Sychev, V. V., Laminar Separation.

CITED BY
  1. Scheichl B., A note on the far-asymptotics of Helmholtz–Kirchhoff flows, Theoretical and Computational Fluid Dynamics, 28, 3, 2014. Crossref

  2. Sychev Vic. V., On asymptotic theory of plane separated flows, Journal of Engineering Mathematics, 129, 1, 2021. Crossref

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