In this paper the concept of wave-guiding medium, previously introduced for
planar structures, is defined for the spherically symmetric case. It is shown
that a quarter-wavelength layer of such a medium serves as a transformer of
boundary conditions between two spherical interfaces. As an application, the
D'B'-boundary condition, requiring vanishing of normal derivatives of the
normal components of D and B field vectors, is realized by transforming the
DB-boundary conditions. To test the theory, scattering from a spherical DB
object covered by a layer of wave-guiding material is compared to the
corresponding scattering from an ideal D'B' sphere, for varying medium
parameters of the layer