The class of Kerr−Maxwell spaces is defined. This class consists of regular electrovac spacetimes in which a geodesic, diverging, shear−free principal null vector field of the Weyl tensor coincides with a principal null vector field of the Maxwell tensor. It is shown that this class admits no Petrov−Penrose type III or type N solutions. It is also shown that the most general nonradiative solution is the Kerr−Newman metric.
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Robert W. Lind (1975) studied this question.
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