MadSci Network: Physics |
For simplicity, we consider harmonic EM field with time dependence of exp(j*w*t) at the interface between two lossy media. The first medium is characterized by a real positive permittivity eps1 and a real positive conductivity sigma1. The second medium is characterized by a real positive permittivity eps2 and a real positive conductivity sigma2. The first medium is equivalent to a dielectric with complex permittivity eps1-sigma1/(j*w). The second medium is equivalent to a dielectric with complex permittivity eps2-sigma2/(j*w). Since the normal component of electric flux density is continuous across the interface, it is easy to know the normal component of electric current density is also continuous across the interface. The tangential component of current density is not continuous if sigma1 is not equal to sigma2 since the tangential component of E is continous.
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