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- W1668271431 abstract "This chapter discusses that separation in a steady boundary layer is directly associated with flow reversal, which in turn implies vanishing shear at the wall. Observations seem to support that an adverse pressure gradient is indeed a prerequisite to separation. For the steady, two-dimensional boundary-layer equation, a mathematical analysis with an adverse pressure gradient over fixed wall and in the vicinity of the point of flow reversal is also explored in this chapter. The problem of the flow structure near the steady separation point, capable of getting around the Goldstein singularity and penetrating further downstream into the wake region, has attracted many investigators. The direct approach of unraveling the flow structure including the unknown pressure modification near the separation point requires a more refined boundary-layer theory. The chapter reviews the recent studies of unsteady boundary-layer equation relevant to the separation problem: the asymptotic approach to separation is aimed at the prediction of separation without the boundary-layer details that must be obtained by accurate stepwise integration. Attention is only focused on the behavior of the u-component boundary-layer velocity at the outer edge of the boundary layer." @default.
- W1668271431 created "2016-06-24" @default.
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- W1668271431 date "1979-01-01" @default.
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- W1668271431 title "Unsteady Separation According to the Boundary-Layer Equation" @default.
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- W1668271431 doi "https://doi.org/10.1016/s0065-2156(08)70267-9" @default.
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