Perturbation methods in boundary-layer theory

DOI10.1017/S002211207300248XzbMath0263.76026OpenAlexW2092260351MaRDI QIDQ5679859

Philip G. Drazin, W. H. H. Banks

Publication date: 1973

Published in: Journal of Fluid Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s002211207300248x

Mathematics Subject Classification ID

Boundary-layer theory, separation and reattachment, higher-order effects (76D10)

Related Items (14)

Non-uniqueness and bifurcation in annular and planar channel flows ⋮ Mixed convection boundary layer similarity solutions: Prescribed wall heat flux ⋮ Approximations in thermal explosion theory and the nature of the degenerate critical point ⋮ On the dual solutions associated with boundary-layer equations in a corner ⋮ The unstable solutions contiguous to the neutral ones of the equation for the shear flows in stratified, incompressible and inviscid fluids ⋮ Laminar free convection flow at a stagnation point of attachment on an isothermal surface ⋮ Second-order effects in self-similar laminar compressible boundary-layer flows ⋮ Unsteady heat transfer in impulsive Falkner-Skan flows: Constant wall heat flux case ⋮ Dual solutions in mixed convection ⋮ Fractal sets of neutral curves for stably stratified plane Couette flow ⋮ On Rossby waves modified by basic shear, and barotropic instability ⋮ Unsteady heat transfer in impulsive Falkner--Skan flows: constant wall temperature case. ⋮ Stability analysis adjacent to neutral solutions of the Taylor–Goldstein equation when Howard's formula breaks down ⋮ An amplitude-evolution equation for linearly unstable modes in stratified shear flows

Cites Work

• Three-dimensional free convection flow near a two-dimensional isothermal surface
• Solution of Nonlinear Flow Problems through Parametric Differentiation

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