2017
DOI: 10.1088/1361-6382/aa7bfe
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Geodesics in supersymmetric microstate geometries

Abstract: It has been argued that supersymmetric microstate geometries are classically unstable. One argument for instability involves considering the motion of a massive particle near the ergosurface of such a spacetime. It is shown that the instability can be triggered by a particle that starts arbitrarily far from the ergosurface. Another argument for instability is related to the phenomenon of stable trapping of null geodesics in these geometries. Such trapping is studied in detail for the most symmetrical microstat… Show more

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Cited by 27 publications
(25 citation statements)
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References 44 publications
(128 reference statements)
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“…(4.11). Moreover, using equation (2.45) for ξ, 20) we see that the first term of the denominator cancels the term in the parenthesis. Thus, finally we get…”
Section: Angular Momenta Of the Perturbation In The Inner Regionmentioning
confidence: 86%
“…(4.11). Moreover, using equation (2.45) for ξ, 20) we see that the first term of the denominator cancels the term in the parenthesis. Thus, finally we get…”
Section: Angular Momenta Of the Perturbation In The Inner Regionmentioning
confidence: 86%
“…Linearized gravitational fluctuations of any nonspinning UCO are extremely long-lived and decay no faster than logarithmically [85,160,161,370]. Indeed, such perturbations can be again understood in terms of modes quasi-trapped within the potential barrier shown in Fig.…”
Section: Nonlinear Instabilities I: Long-lived Modes and Their Backrementioning
confidence: 98%
“…We will not discuss specific models, but we would like to highlight two general results. Linearized gravitational fluctuations of any nonspinning UCO are extremely long-lived and decay no faster than logarithmically [56,112,113,141]. Indeed, such perturbations can be again understood in terms of modes quasi-trapped within the potential barrier shown in Fig.…”
Section: On the Stability Problemmentioning
confidence: 98%