The Ernst method of removing nodal singularities from the charged C-metric representing a uniformly accelerated black hole with mass m, charge q and acceleration A by “adding” an electric field E is generalized. Utilizing the new form of the C-metric found recently, Ernst’s simple “equilibrium condition” mA=qE valid for small accelerations is generalized for arbitrary A. The nodal singularity is removed also in the case of accelerating and rotating charged black holes, and the corresponding equilibrium condition is determined
We extend the Wald solution to a black hole that is also moving at constant velocity. More specifica...
We extend the Wald solution to a black hole that is also moving at constant velocity. More specifica...
In this thesis we investigate gravitational lensing in two different families of black hole spacetim...
Various aspects of the C-metric representing two rotating charged black holes accelerated in opposit...
The complete family of exact solutions representing accelerating and rotating black holes with possi...
A class of exact solutions of the Einstein–Maxwell equations is presented which describes an acceler...
Various aspects of the C-metric representing two rotating charged black holes accelerated in opposit...
Abstract Various aspects of the C-metric representing two rotating charged black holes accelerated i...
An exact solution of Einstein’s equations which represents a pair of accelerating and rotating black...
We present black hole uniqueness theorems for the C-metric and Ernst solution. The proof follows a s...
An exact solution of Einstein's equations which represents a pair of accelerating and rotating black...
With appropriately chosen parameters the C-metric represents two uniformly accelerated black holes m...
It is demonstrated that the Melvin universe representing the spacetime with a strong 'homogeneous' e...
We extend the Wald solution to a black hole that is also moving at constant velocity. More specifica...
We examine the effects of accelerating both isolated and coupled black holes in a variety of contex...
We extend the Wald solution to a black hole that is also moving at constant velocity. More specifica...
We extend the Wald solution to a black hole that is also moving at constant velocity. More specifica...
In this thesis we investigate gravitational lensing in two different families of black hole spacetim...
Various aspects of the C-metric representing two rotating charged black holes accelerated in opposit...
The complete family of exact solutions representing accelerating and rotating black holes with possi...
A class of exact solutions of the Einstein–Maxwell equations is presented which describes an acceler...
Various aspects of the C-metric representing two rotating charged black holes accelerated in opposit...
Abstract Various aspects of the C-metric representing two rotating charged black holes accelerated i...
An exact solution of Einstein’s equations which represents a pair of accelerating and rotating black...
We present black hole uniqueness theorems for the C-metric and Ernst solution. The proof follows a s...
An exact solution of Einstein's equations which represents a pair of accelerating and rotating black...
With appropriately chosen parameters the C-metric represents two uniformly accelerated black holes m...
It is demonstrated that the Melvin universe representing the spacetime with a strong 'homogeneous' e...
We extend the Wald solution to a black hole that is also moving at constant velocity. More specifica...
We examine the effects of accelerating both isolated and coupled black holes in a variety of contex...
We extend the Wald solution to a black hole that is also moving at constant velocity. More specifica...
We extend the Wald solution to a black hole that is also moving at constant velocity. More specifica...
In this thesis we investigate gravitational lensing in two different families of black hole spacetim...