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It is shown that the Kerr-Newman solution, representing charged and rotating stationary black holes, admits analytic extension at the singularity.
Über die Eigengravitation des elektrischen Feldes nach der Einsteinschen Theorie
H. Reissner · 1916
Earlier work this paper cites.
On the Energy of the Gravitation field in Einstein’s Theory
G. Nordström · 1918
Earlier work this paper cites.
The Particle Problem in the General Theory of Relativity
A. Einstein and N. Rosen · 1935
Earlier work this paper cites.
Classical Physics as Geometry: Gravitation, Electromagnetism, Unquantized Charge, and Mass as Properties of Curved Empty Space
C. W. Misner and J. A. Wheeler · 1957
Earlier work this paper cites.
Gravitational Field of a Spinning Mass as an Example of Algebraically Special Metrics
R.P. Kerr · 1963
Earlier work this paper cites.
A New Class of Vacuum Solutions of the Einstein Field Equations
R.P. Kerr and A. Schild · 1965
Earlier work this paper cites.
Metric of a Rotating, Charged Mass
E.T. Newman, E. Couch, K. Chinnapared, A. Exton, A. Prakash, and R. Torrence · 1965
Cited alongside, same era.
Particle Creation by Black Holes
S. Hawking · 1973
Cited alongside, same era.
Breakdown of Predictability in Gravitational Collapse
S. Hawking · 1976
Cited alongside, same era.
General Relativity
Robert M. Wald · 1984
Cited alongside, same era.
The Geometry of Kerr Black Holes
B. O’Neill · 1995
Cited alongside, same era.
Removal of Closed Timelike Curves in Kerr-Newman Spacetime
H. Kim · 2002
Cited alongside, same era.
On Singular Semi-Riemannian Manifolds
C. Stoica · 2011
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Warped Products of Singular Semi-Riemannian Manifolds
C. Stoica · 2011
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Cartan’s Structural Equations for Degenerate Metric
C. Stoica · 2011
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Schwarzschild Singularity is Semi-Regularizable
C. Stoica · 2011
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Analytic Reissner-Nordstrom Singularity
C. Stoica · 2011
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