“…The charge density ρ and the current density J are nonzero only in the conducting walls; as far as the dielectric is concerned, their effects are supplanted by boundary conditions. In accordance with the traditional analysis, we presume that the skin depth can be taken to be zero (valid for superconductors at all frequencies, perfect conductors at all nonzero frequencies, and good conductors at sufficiently high frequencies; this assumption has been explored in depth in Matthaei et al (1990), so next to a conducting wall with normal n pointing into the dielectric we have (see Balanis, 1989;Collin, 1991Collin, , 1992Harrington, 1961;Jackson, 1962;Jones, 1989;Kraus, 1984;Panofsky & Phillips, 1962;Ramo, Whinnery, & Van Duzer, 1965;Sadiku, 1994) D normal = surface charge density, E tangential = 0;…”