The Blasius adjoint solution is constructed from the Libby-Fox Green's function and shown to be non-self-similar, yielding new eigenvalue/norm identities and exact drag sensitivities.
On asymptotic expansion in the theory of laminar boundary layer,
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Libby-Fox perturbations and the semi-analytic adjoint solution for laminar viscous flow along a flat plate
The Blasius adjoint solution is constructed from the Libby-Fox Green's function and shown to be non-self-similar, yielding new eigenvalue/norm identities and exact drag sensitivities.