A new Petrov type D exact solution of the Einstein-Maxwell equations with a charged perfect fluid is obtained from the seed Klein metric for a static spherically symmetric distribution of incoherent radiation. A special case of the new solution is studied in detail, its spacetime being found to possess one horizon inside which it is static. Since the fluid behaves acausally outside the horizon, the authors match their solution to a continuous set of electrovacuum spacetimes with cosmological terms (the cosmological constant Lambda depending on the junction radius). In the new spacetime, synchronous coordinates are constructed and a red-shift effect is evaluated
AbstractWe construct exact solutions of the Einstein–Maxwell field equations in five dimensions, whi...
Abstract In General Relativity, addressing coupling to a non-linear electromagnetic field, together ...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
A new Petrov type D exact solution of the Einstein-Maxwell equations with a charged perfect fluid is...
An analytical solution of Einstein-Maxwell equations with a static fluid as a source is presented. T...
Abstract With the back reaction of the vacuum energy-momentum tensor consistently taken into account...
By using the Euler-Lagrange equations, we find a static spherically symmetric solution in the Einste...
We investigate the gravitational field of static perfect-fluid in the presence of electric field. We...
We consider a class of Einstein–Maxwell–dilaton theories in general dimensions and construct both st...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
We derive formulas for variations of mass, angular momentum and canonical energy in Einstein (n-2)-g...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
We construct a one-parameter family of static and spherically symmetric solutions to the Einstein-Vl...
AbstractWe construct exact solutions of the Einstein–Maxwell field equations in five dimensions, whi...
Abstract In General Relativity, addressing coupling to a non-linear electromagnetic field, together ...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
A new Petrov type D exact solution of the Einstein-Maxwell equations with a charged perfect fluid is...
An analytical solution of Einstein-Maxwell equations with a static fluid as a source is presented. T...
Abstract With the back reaction of the vacuum energy-momentum tensor consistently taken into account...
By using the Euler-Lagrange equations, we find a static spherically symmetric solution in the Einste...
We investigate the gravitational field of static perfect-fluid in the presence of electric field. We...
We consider a class of Einstein–Maxwell–dilaton theories in general dimensions and construct both st...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
We derive formulas for variations of mass, angular momentum and canonical energy in Einstein (n-2)-g...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...
We construct a one-parameter family of static and spherically symmetric solutions to the Einstein-Vl...
AbstractWe construct exact solutions of the Einstein–Maxwell field equations in five dimensions, whi...
Abstract In General Relativity, addressing coupling to a non-linear electromagnetic field, together ...
38 pages, no figuresInternational audienceWe develop solution-generating techniques for stationary m...