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The motion of charged test-particles in the gravitational field of a rotating and electromagnetically charged black hole as described by the Kerr-Newman metric is considered.
Über die Eigengravitation des elektrischen Feldes nach der Einsteinschen Theorie
H. Reissner · 1916
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Theory of the Relativistic Trajectories in a Gravitational Field of Schwarzschild
Y Hagihara · 1931
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Gravitational field of a spinning mass as an example of algebraically special metrics
R.P. Kerr · 1963
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Metric of a Rotating, Charged Mass
E. T. Newman et al · 1965
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Global Structure of the Kerr Family of Gravitational Fields
B. Carter · 1968
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The large scale structure of space-time
S. W. Hawking and G.F.R. Ellis · 1973
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Generalized Wilkins effect and selected orbits in a Kerr-Newman geometry
M. Johnston and R. Ruffini · 1974
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Capture of particles from plunge orbits by a black hole
P.J. Young · 1976
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Theory of functions of a complex variable. Vol. I, II, III
A. I. Markushevich · 1977
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Regions of magnetic support of a plasma around a black-hole
T. Damour et al · 1978
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Geodesics in black hole space-times
N. A. Sharp · 1979
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Complete description of photon trajectories in the Kerr-Newman space-time
M. Calvani and R. Turolla · 1981
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The motion of charged particles in the field of rotating charged black holes and naked singularities - I. the general features of the radial motion and the motion along the axis of symmetry
J. Bičák et al · 1989
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The motion of charged particles in the field of rotating charged black holes and naked singularities - II. the motion in the equatorial plane
Perturbative approach to an orbital evolution around a supermassive black hole
Y. Mino · 2003
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Off-equatorial orbits in strong gravitational fields near compact objects
J. Kovář et al · 2008
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Analytical solutions of bound timelike geodesic orbits in Kerr spacetime
R. Fujita and W. Hikida · 2009
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Electron-positron pairs in physics and astrophysics: From heavy nuclei to black holes
R. Ruffini et al · 2010
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Geodesic equations in black hole space-times with cosmological constant
E. Hackmann · 2010
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Observables for bound orbital motion in axially symmetric space-times
E. Hackmann and Lämmerzahl · 2012
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J. Bičák et al · 1989
Cited alongside, same era.
Celestial mechanics in Kerr spacetime
W. Schmidt · 2002
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On the energy of the gravitational field in Einstein’s theory
G. Nordström
Cited in the paper.
Neutral test particle orbits in the Kerr–Newman spacetime
D. Pugliese et al · 2013
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