Zur lösungstheorie der zeitunabhängigen Maxwell-schen gleichungen mit der randbedingung n·b=n·d=0 in anisotropen,inhomogenen medien

A contribution to the theory of Maxwell's equation in the time-independent case with the boundary condition n·B=n·D=0 (n outer normal) for the interior and exterior problem of a bounded domain GR³ is given by means of Hilbert space methods. The problem is reduced to one with the boundary condition (in classical notation) n·curl E=n·curl H=0, which permits partial integration of the curl-operator. Carrying the existence and uniqueness theorems which are available in this case back to the original boundary value problem we get corresponding results.