The steady two-dimensional oblique stagnation-point flow of an electrically
conducting micropolar fluid in the presence of a uniform external electromagnetic field
(E0,H0) is analyzed and some physical situations are examined. In particular, if E0
vanishes, H0 lies in the plane of the flow, with a direction not parallel to the boundary,
and the induced magnetic field is neglected. It is proved that the oblique stagnationpoint
flow exists if, and only if, the external magnetic field is parallel to the dividing
streamline. In all cases it is shown that the governing nonlinear partial differential
equations admit similarity solutions and the resulting ordinary differential problems are
solved numerically. Finally, the behaviour of the flow near the boundary is analyzed;
this depends on the three dimensionless material parameters, and also on the Hartmann
number if H0 is parallel to the dividing streamline