Latex file, 21 pagesInternational audienceWe investigate the family of electrostatic spherically symmetric solutions of the five-dimensional Kaluza-Klein theory. Both charged and neutral cases are considered. The analysis of the solutions, through their geometrical properties, reveals the existence of black holes, wormholes and naked singularities. A new class of regular solutions is identified. A monopole perturbation study of all these solutions is carried out, enabling us to prove analytically the stability of large classes of solutions. In particular, the black hole solutions are stable, while for the regular solutions the stability analysis leads to an eigenvalue problem
International audienceWe summarize the main results of a broad analysis on electrostatic, sphericall...
International audienceWe summarize the main results of a broad analysis on electrostatic, sphericall...
We study cylindrically symmetric Abelian wormholes in (4+n)-dimensional Kaluza-Klein theory. It is s...
Latex file, 21 pagesInternational audienceWe investigate the family of electrostatic spherically sym...
2 pages, "mprocl.sty" with LATEX 2.09, contribution to the 9th Marcel Grossmann meeting (MG9), Rome,...
We investigate the family of electrostatic spherically symmetric solutions of the five-dimensional K...
AbstractWe construct exact solutions of the Einstein–Maxwell field equations in five dimensions, whi...
International audienceWe extend the previous analysis of (locally) asymptotically flat solutions of ...
International audienceWe extend the previous analysis of (locally) asymptotically flat solutions of ...
International audienceWe extend the previous analysis of (locally) asymptotically flat solutions of ...
International audienceWe extend the previous analysis of (locally) asymptotically flat solutions of ...
We consider the nonlinear stability of the Kaluza-Klein monopole viewed as the static solution of th...
We consider the nonlinear stability of the Kaluza-Klein monopole viewed as the static solution of th...
We present a four-dimensional double-black-hole (or dihole) solution in Kaluza-Klein theory, describ...
We study cylindrically symmetric Abelian wormholes in (4+n)-dimensional Kaluza-Klein theory. It is s...
International audienceWe summarize the main results of a broad analysis on electrostatic, sphericall...
International audienceWe summarize the main results of a broad analysis on electrostatic, sphericall...
We study cylindrically symmetric Abelian wormholes in (4+n)-dimensional Kaluza-Klein theory. It is s...
Latex file, 21 pagesInternational audienceWe investigate the family of electrostatic spherically sym...
2 pages, "mprocl.sty" with LATEX 2.09, contribution to the 9th Marcel Grossmann meeting (MG9), Rome,...
We investigate the family of electrostatic spherically symmetric solutions of the five-dimensional K...
AbstractWe construct exact solutions of the Einstein–Maxwell field equations in five dimensions, whi...
International audienceWe extend the previous analysis of (locally) asymptotically flat solutions of ...
International audienceWe extend the previous analysis of (locally) asymptotically flat solutions of ...
International audienceWe extend the previous analysis of (locally) asymptotically flat solutions of ...
International audienceWe extend the previous analysis of (locally) asymptotically flat solutions of ...
We consider the nonlinear stability of the Kaluza-Klein monopole viewed as the static solution of th...
We consider the nonlinear stability of the Kaluza-Klein monopole viewed as the static solution of th...
We present a four-dimensional double-black-hole (or dihole) solution in Kaluza-Klein theory, describ...
We study cylindrically symmetric Abelian wormholes in (4+n)-dimensional Kaluza-Klein theory. It is s...
International audienceWe summarize the main results of a broad analysis on electrostatic, sphericall...
International audienceWe summarize the main results of a broad analysis on electrostatic, sphericall...
We study cylindrically symmetric Abelian wormholes in (4+n)-dimensional Kaluza-Klein theory. It is s...