Asymptotic properties of axisymmetric Stokes flow of viscous liquid with intersecting boundaries

Considered is general axisymmetric problem of liquid flow at small Re numbers when the boundary surfaces (of a solid and free) intersect at some angle on a moving line. The contours of these surfaces are curvilinear, that also makes this problem different from Taylor-Moffatt's. The asymptotic regularities are found for stream function and stresses' behavior within minor neighborhood of boundary surfaces' intersection (contact) line in assumption of lack on the contact line of mass source and stream function singularity.