Maxwells equations component wise in cylindrical coordinates

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Write out Maxwell's Equations component wise in cylindrical coordinates in their most general form. Remember that each field component can be a function of all three spatial dimensions as well as time. You should end up with eight equations: the two divergence equations, and three equations for the curl equations when they are separated component wise. At this point, assume that all source terms are present-that there exists both a charge density and a current density throughout the region of interest. This is the form you would need if you had to solve a fully general program for a wave form on a coaxial cable.

Reference no: EM13550049

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