An imperfectly conducting surface may support surface waves provided appropriate impedance boundary conditions (Leontovich conditions) are satisfied. Electromagnetic surface waves propagate along an impedance surface and interact with its singular points such as edges or conical vertices giving rise to the reflection and transmission of such surface waves as well as to those diffracted into the space surrounding the canonical body. In this work, we discuss a mathematical approach describing some physical processes dealing with the diffraction of surface waves by canonical singularities like wedges and cones. We develop a mathematically justified theory of such processes with the attention centred on diffraction of a skew incident surface wave at the edge of an impedance wedge. Questions of excitation of the electromagnetic surface waves by a Hertzian dipole are also addressed as well as the Geometrical Optics laws of reflection and transmission of a surface wave across the edge of an impedance wedge.
Scattering of electromagnetic surface waves on imperfectly conducting canonical bodies, Page 1 of 2
< Previous page Next page > /docserver/preview/fulltext/books/ew/sbew528e/SBEW528E_ch2-1.gif /docserver/preview/fulltext/books/ew/sbew528e/SBEW528E_ch2-2.gif