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We consider the static and spherically symmetric field equations of general relativity for charged perfect fluid spheres in the presence of a cosmological constant.
Uniform Electromagnetic Field in the Theory of General Relativity
B. Bertotti · 1959
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A Solution of the Maxwell-Einstein Equations
I. Robinson · 1959
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The mass of a static charged sphere
W. B. Bonnor · 1960
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Über die Selbstenergie und Ladung eines durch Gravitationswirkungen stabilisierten Teilchens in einem gekrümmten Raum
H. J. Efinger · 1965
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Exact solution of a static charged sphere in general relativity
S. J. Wilson · 1967
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J. D. Bekenstein · 1971
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General-Relativistic Interior Metric for a Stable Static Charged Matter Fluid with Large e/m
M. Bailyn and D. Eimerl · 1972
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A New Interior Schwarzschild Solution
P. S. Florides · 1974
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The complete field of a general static spherically symmetric distribution of charge
P. S. Florides · 1977
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Sources for the Reissner-Nordstrom metric
F. I. Cooperstock and V. de La Cruz · 1978
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An interior solution for a charged sphere in general relativity
A. L. Mehra · 1982
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The complete field of charged perfect fluid spheres and of other static spherically symmetric charged distributions
P. S. Florides · 1983
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A new class of spherically symmetric interior solution with cosmological constant lambda
C.-M. Xu, X.-J. Wu, and Z. Huang · 1986
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General relativistic static fluid solutions with cosmological constant
C. G. Böhmer · 2002
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Impulsive waves in the nariai universe
M. Ortaggio · 2002
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Eleven spherically symmetric constant density solutions with cosmological constant
C. G. Böhmer · 2004
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Minimum mass-radius ratio for charged gravitational objects
C. G. Böhmer and T. Harko · 2007
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Sharp bounds on the critical stability radius for relativistic charged spheres
H. Andreasson · 2008
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A charged generalization of Florides’ interior Schwarzschild solution
Ø. Grøn · 1986
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