| Literature DB >> 32341366 |
Marek Abramowicz1,2,3, Michał Bejger2,4, Éric Gourgoulhon5, Odele Straub6,7.
Abstract
Our existence in the Universe resulted from a rare combination of circumstances. The same must hold for any highly developed extraterrestrial civilisation, and if they have ever existed in the Milky Way, they would likely be scattered over large distances in space and time. However, all technologically advanced species must be aware of the unique property of the galactic centre: it hosts Sagittarius A* (Sgr A*), the closest supermassive black hole to anyone in the Galaxy. A civilisation with sufficient technical know-how may have placed material in orbit around Sgr A* for research, energy extraction, and communication purposes. In either case, its orbital motion will necessarily be a source of gravitational waves. We show that a Jupiter-mass probe on the retrograde innermost stable circular orbit around Sgr A* emits, depending on the black hole spin, at a frequency of fGW = 0.63-1.07 mHz and with a power of PGW = 2.7 × 1036-2.0 × 1037 erg/s. We discuss that the energy output of a single star is sufficient to stabilise the location of an orbiting probe for a billion years against gravitational wave induced orbital decay. Placing and sustaining a device near Sgr A* is therefore astrophysically possible. Such a probe will emit an unambiguously artificial continuous gravitational wave signal that is observable with LISA-type detectors.Entities:
Year: 2020 PMID: 32341366 PMCID: PMC7184750 DOI: 10.1038/s41598-020-63206-1
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1The ISCO radius (in blue) and ISCO orbital frequency (in red) as functions of the black hole spin . The dashed lines mark the values for retrograde orbits. The ISCO radius is given in units of gravitational radius, where and the frequency values are given for the mass of Sgr A*.
Power required to hold the Messenger on the innermost stable circular orbit, in erg s−1.
| a | 0.0 | 0.9 | −0.9 |
|---|---|---|---|
| 1043 | 1045 | 1042 | |
| 1037 | 1039 | 1036 | |
| 1031 | 1033 | 1030 |
This corresponds to the gravitational-wave power, PGW = dE/dt, calculated in Eq. (3), for a given point mass m orbiting a massive black hole, of mass M and spin a.
Figure 2Secular frequency change due to gravitational radiation loss in terms of the orbital radius , as computed in[19]. The corresponding SageMath notebook is publicly available. At the ISCO the total energy of the orbiting body is minimal so that . This implies a steep increase of the frequency derivative and at the ISCO.