Maxwell's equations revisited (original) (raw)
An analytical expression for displacement current density has been derived for both a line current and a current element or a point charge particle in motion. We have shown that the divergence of the inverse square field is zero, in contrast to the accepted notion that it is a delta function. As a result, Maxwell's equations are source-free and the displacement current density is free of divergence;furthermore, both the displacement current and magnetic field are produced simultaneously by a current.
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