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• W2048292317 endingPage "490" @default.
• W2048292317 startingPage "469" @default.
• W2048292317 abstract "The upstream perturbations that maximise the spatial energy growth in a boundary layer are called optimal perturbations. The optimal perturbations correspond to streamwise vortices and the downstream response corresponds to streamwise streaks. The aim of the present paper is to find a control by blowing and suction at the wall that zeros the energy of perturbation, when the initial disturbance is itself optimal. We shall also address the question: which kind of blowing and suction at the wall is most effective in controlling optimal disturbances? The problem is examined by a method of receptivity analysis based on a numerical solution of a system of equations adjoint to the linearised boundary layer equations. We shall investigate both cases of a flat and a concave wall." @default.
• W2048292317 created "2016-06-24" @default.
• W2048292317 creator A5006490348 @default.
• W2048292317 creator A5067035121 @default.
• W2048292317 date "2000-07-01" @default.
• W2048292317 modified "2023-10-01" @default.
• W2048292317 title "Algebraic growth in boundary layers: optimal control by blowing and suction at the wall" @default.
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• W2048292317 doi "https://doi.org/10.1016/s0997-7546(00)00128-x" @default.
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