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Matematicheskoe modelirovanie, 2003, Volume 15, Number 12, Pages 3–15 (Mi mm362)  

Numerical investigation of 3-D separated viscous incompressible fluid flow past an obstacle on a plane

Yu. D. Shevelev, S. G. Klekovkin

Institute for Computer Aided Design of RAS
References:
Abstract: The viscous incompressible fluid flow past an obstacle on a plane is numerically investigated. The governing equations are written in variables “pressure-velocity” for arbitrary curvilinear system of coordinates. Numerical integration is carried out within the framework of a known method of physical variables splitting on a case of arbitrary curvilinear system of coordinates. An essential interest represents the unsteady and 3-D forms of separation. The instant lines of the limiting streamlines were used allowing to classify a topological flow field structure for visualization of separated flows. The topological structures arising near a body surface has been obtained for different Reynolds's numbers. It is shown that near of a body surface the connection of singular point amount is fulfilled. The results are well agreed with numerical, experimental and analytical researches of other authors.
Received: 18.12.2001
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Language: Russian
Citation: Yu. D. Shevelev, S. G. Klekovkin, “Numerical investigation of 3-D separated viscous incompressible fluid flow past an obstacle on a plane”, Mat. Model., 15:12 (2003), 3–15
Citation in format AMSBIB
\Bibitem{SheKle03}
\by Yu.~D.~Shevelev, S.~G.~Klekovkin
\paper Numerical investigation of 3-D separated viscous incompressible fluid flow past an obstacle on a plane
\jour Mat. Model.
\yr 2003
\vol 15
\issue 12
\pages 3--15
\mathnet{http://mi.mathnet.ru/mm362}
\zmath{https://zbmath.org/?q=an:1109.76352}
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