Bodonyi, R. J. & Duck, P. W.,
1988
A numerical method for treating strongly interactive three-dimensional viscous-inviscid flows.
Computers Fluids
16,
279.
Brown, S. N.:
1985
Marginal separation of a three-dimensional boundary layer on a line of symmetry.
J. Fluid Mech.
158,
95.
Brown, S. N. & Stewartson, K.,
1983
On an integral equation of marginal separation.
SIAM J. Appl. Maths
43,
1119.
Cebeci, T., Khattab, A. K. & Stewartson, K.,
1980
On nose separation.
J. Fluid Mech.
97,
435.
Cebeci, T. & Su, W.,
1988
Separation of three-dimensional laminar boundary layers on a prolate spheroid.
J. Fluid Mech.
191,
47.
Cooley, J. W. & Tukey, J. W.,
1965
An algorithm for the machine computation of complex Fourier series.
Maths Comp.
19,
297.
Duck, P. W. & Burggraf, O. R.,
1986
Spectral solutions for three-dimensional triple-deck flow over surface topography.
J. Fluid Mech.
162,
1.
Fornberg, B.:
1980
A numerical study of steady viscous flow past a circular cylinder.
J. Fluid Mech.
98,
819.
Fornberg, B.:
1985
Steady viscous flow past a circular cylinder up to a Reynolds number 600.
J. Comp. Phys.
61,
297.
Goldstein, S.:
1948
On laminar boundary layer flow near a point of separation.
Q. J. Mech. Appl. Maths
1,
43.
Lighthill, M. J.:
1963
Boundary layer theory. In
Laminar Boundary Layers (ed. L. Rosenhead), chap. II.
Oxford University Press.
Peregrine, D. H.:
1985
A note on the steady high-Reynolds-number flow about a circular cylinder.
J. Fluid Mech.
157,
493.
Smith, F. T.:
1979
Laminar flow of a incompressible fluid past a bluff body; the separation, reattachment, eddy properties and drag.
J. Fluid Mech.
92,
171.
Smith, F. T.:
1982
Concerning dynamic stall.
Aero Q.
33,
331.
Smith, F. T.:
1983
Properties and a finite-difference approach, for three-dimensional interactive boundary layers.
UTRC Rep. 83–46.
United Technical Res. Cent.
East Hertford, CN.
Smith, F. T.:
1985
A structure for laminar flow past a bluff body at high Reynolds number.
J. Fluid Mech.
155,
175.
Smith, F. T., Sykes, R. I. & Brighton, P. W. M.
1977
A two-dimensional boundary layer encountering a three-dimensional obstacle.
J. Fluid Mech.
83,
163.
Stewartson, K.:
1970
Is the singularity at separation removable?
J. Fluid Mech.
44,
347.
Stewartson, K., Smith, F. T. & Kaups, K.,
1982
Marginal separation.
Stud. Appl. Maths
67,
45.