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- W1999606939 abstract "A study is made of a certain class of flows for which semisimilar solutions to the unsteady two-dimensional laminar boundary-layer equations may be obtained. It is shown that such solutions are possible when the velocity at the edge of the boundary layer, ud(x, f), is an arbitrary function of the variable £ where £ is either x/(l — Bt) or (x + Kt)/(l-Bt). If the constant K is choosen properly the latter case represents the same external flow as the former case but observed in a reference system moving with the unsteady separation point. It is possible, therefore, to study the unsteady separation phenomenon in this reference system where separation is most easily identified and analyzed. Numerical solutions have been obtained for an unsteady linearly retarded flow where ud(x, t) = U^ — A^. These solutions verify the Moore-Rott-Sears model for unsteady boundary-layer separation in which separation appears as a point of vanishing shear and velocity, within the boundary layer, in a reference system moving with separation. Solutions such as those presented here may also be used as test cases for the new numerical techniques where unsteady boundary layers are analyzed using three-dimensional finite difference techniques." @default.
- W1999606939 created "2016-06-24" @default.
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- W1999606939 date "1974-10-01" @default.
- W1999606939 modified "2023-10-17" @default.
- W1999606939 title "Semisimilar Solutions to Unsteady Boundary-Layer Flows Including Separation" @default.
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- W1999606939 doi "https://doi.org/10.2514/3.49494" @default.
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