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- Title
Far Field of a Three-Dimensional Laminar Wall Jet.
- Authors
But, I. I.; Gailfullin, A. M.; Zhvick, V. V.
- Abstract
We consider a steady submerged laminar jet of viscous incompressible fluid flowing out of a tube and propagating along a solid plane surface. The numerical solution of Navier–Stokes equations is obtained in the stationary three-dimensional formulation. The hypothesis that at large distances from the tube exit the flowfield is described by the self-similar solution of the parabolized Navier–Stokes equations is confirmed. The asymptotic expansions of the self-similar solution are obtained for small and large values of the coordinate in the jet cross-section. Using the numerical solution the self-similarity exponent is determined. An explicit dependence of the self-similar solution on the Reynolds number and the conditions in the jet source is determined.
- Subjects
LAMINAR flow; INCOMPRESSIBLE flow; NAVIER-Stokes equations; CONSERVATION laws (Physics); WALL jets; INVARIANTS (Mathematics)
- Publication
Fluid Dynamics, 2021, Vol 56, Issue 6, p812
- ISSN
0015-4628
- Publication type
Article
- DOI
10.1134/S0015462821060021