Electromagnetic Wave Theory
This is a first year graduate text on electromagnetic field theory emphasizing mathematical approaches, problem solving and physical interpretation. Examples deal with guidance, propagation, radiation and scattering of electromagnetic waves, metallic and dielectric wave guides, resonators, antennas and radiating structures, Cerenkov radiation, moving media, plasmas, crystals, integrated optics, lasers and fibers, remote sensing, geophysical probing, dipole antennas and stratified media.
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PROPAGATION IN HOMOGENEOUS
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amplitudes angle antenna aperture approximation array factor assume axis bianisotropic biconical antenna boundary conditions calculated cavity characteristic waves complex conductor Consider constant constitutive relations coordinate cos2 current sheet cutoff define denote density derived determined dielectric diffraction direction dispersion relation dyadic Green's function electric field electromagnetic wave equal field components frequency Green's function guidance condition guided waves Hankel function imaginary impedance incident wave integral isotropic medium kDB system linearly polarized Lorentz transformation magnetic field matrix Maxwell's equations modes moving observation obtain optical pattern permittivity perpendicular phase front plane wave plasma polynomial Poynting's Poynting's theorem Poynting's vector Problem radiation radius reflection coefficient region resonant saddle point scalar Show shown in Figure sidelobe sin2 solution spherical stationary formula surface current tensor theorem time-average tion TM waves values wave equation wave propagating wave vector waveguide wavenumber zero