Show simple item record

Instability of supersymmetric microstate geometries

dc.creatorEperon, Felicity C
dc.creatorReall, Harvey Stephen
dc.creatorSantos, Jorge Eduardo
dc.description.abstractWe investigate the classical stability of supersymmetric, asymptotically flat, microstate geometries with five non-compact dimensions. Such geometries admit an “evanescent ergosurface”: a timelike hypersurface of infinite redshift. On such a surface, there are null geodesics with zero energy relative to infinity. These geodesics are stably trapped in the potential well near the ergosurface. We present a heuristic argument indicating that this feature is likely to lead to a nonlinear instability of these solutions. We argue that the precursor of such an instability can be seen in the behaviour of linear perturbations: nonlinear stability would require that all linear perturbations decay sufficiently rapidly but the stable trapping implies that some linear perturbation decay very slowly. We study this in detail for the most symmetric microstate geometries. By constructing quasinormal modes of these geometries we show that generic linear perturbations decay slower than any inverse power of time.
dc.publisherJournal of High Energy Physics
dc.rightsAttribution 4.0 International
dc.rightsAttribution 4.0 International
dc.rightsAttribution 4.0 International
dc.subjectblack holes
dc.subjectblack holes in string theory
dc.subjectspacetime singularities
dc.titleInstability of supersymmetric microstate geometries

Files in this item

Eperon_et_al-20 ... High_Energy_Physics-AM.pdf1.852Mbapplication/pdfView/Open
Eperon_et_al-20 ... igh_Energy_Physics-VoR.pdf1.010Mbapplication/pdfView/Open

This item appears in the following Collection(s)

Show simple item record