Optimal control of Tollmien–Schlichting waves in a developing boundary layer

DOI10.1063/1.1378035zbMath1184.76581OpenAlexW2090547853MaRDI QIDQ3555558

Alessandro Bottaro, Steeve Walther, Christophe Airiau

Publication date: 22 April 2010

Published in: Physics of Fluids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.1378035

zbMATH Keywords

optimal controliterative methodsboundary layerswhite noiseflow controltranspirationGreen's function methodssurface waves (fluid)

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Related Items (11)

Optimal control of a transitional jet using a continuous adjoint method ⋮ Control of Tollmien-Schlichting instabilities by finite distributed wall actuation ⋮ Adjoint analysis for noise control in a two-dimensional compressible mixing layer ⋮ Adjoint-based linear sensitivity of a supersonic boundary layer to steady wall blowing–suction/heating–cooling ⋮ Sensitivity of high-speed boundary-layer stability to base-flow distortion ⋮ Optimal and robust control of small disturbances in a channel flow with a normal magnetic field ⋮ A computational framework for the regularization of adjoint analysis in multiscale PDE systems. ⋮ Optimization of steady suction for disturbance control on infinite swept wings ⋮ A methodology for optimal laminar flow control: Application to the damping of Tollmien–Schlichting waves in a boundary layer ⋮ A noncausal framework for model-based feedback control of spatially developing perturbations in boundary-layer flow systems. part i: formulation ⋮ A vortex pair in ground effect, dynamics and optimal control

Cites Work

• On a stabilization procedure for the parabolic stability equations
• Algebraic growth in boundary layers: Optimal control by blowing and suction at the wall
• A general framework for robust control in fluid mechanics
• Linear and nonlinear stability of the Blasius boundary layer
• Görtler vortices: a backward-in-time approach to the receptivity problem
• Optimal and robust control and estimation of linear paths to transition
• Receptivity of pipe Poiseuille flow
• Self-Contained Automated Methodology for Optimal Flow Control
• Adjoint systems and their role in the receptivity problem for boundary layers

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