Singularities of the boundary layer equations and the structure of the flow in the vicinity of the convergence plane on conical bodies

Some new analytical results in 3D boundary layer theory are reviewed and discussed. It includes the perturbation theory for 3D flows, analyses of 3D boundary layer equation singularities and corresponding real flow structures, investigations of 3D boundary layer distinctive features for hypersonic flows for flat blunted bodies including the heat transfer and the laminar-turbulent transition and influences of these phenomena on flows, and the new approach to the analysis of the symmetric flow instability over thin bodies and studies of the control possibility with the electrical discharge using new model of this phenomenon interaction with the 3D boundary layer. Some new analytical solutions of boundary layer and Navier-Stokes equations are presented. Applications of these results to analyze viscous flow characteristics of real objects such as aircraft wings, fuselages, and other bodies are considered.

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Singularities of the boundary layer equations and the structure of the flow in the vicinity of the convergence plane on conical bodies

Cited by 3 publications

References 11 publications

Singularities of 3D laminar boundary layer equations and flow structure in their vicinity on conical bodies

Singularities of 3D laminar boundary layer equations and flow structure in their vicinity on conical bodies

Some new results in 3D boundary layer theory

3D Boundary Layer Theory

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