Retesting the no-hair theorem with GW150914

Abstract For a distorted black hole (BH), its ringdown waveform is a superposition of quasi-normal modes (QNMs). In general relativity (GR), the lower order QNM frequencies and damping rates can be well approximated by a polynomial of BH’s dimensionless spin and overall scaled by BH’s mass. That is...

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Main Author: Ke Wang
Format: Article
Language:English
Published: SpringerOpen 2022-02-01
Series:European Physical Journal C: Particles and Fields
Online Access:https://doi.org/10.1140/epjc/s10052-022-10049-x
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author Ke Wang
author_facet Ke Wang
author_sort Ke Wang
collection DOAJ
description Abstract For a distorted black hole (BH), its ringdown waveform is a superposition of quasi-normal modes (QNMs). In general relativity (GR), the lower order QNM frequencies and damping rates can be well approximated by a polynomial of BH’s dimensionless spin and overall scaled by BH’s mass. That is to say, we can test the no-hair theorem of BH in GR model-independently by allowing not only an overall fractional deviation (as M. Isi et al. did) but also a set of fractional deviation for every coefficient. In the paper, we will apply the latter method to retest the no-hair theorem with GW150914 and probe hairs’ behaviors if hairs exist. Eventually, we find the data favors GR.
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spelling doaj.art-741efa31da27451da3d557cef8e6241e2022-12-21T19:33:32ZengSpringerOpenEuropean Physical Journal C: Particles and Fields1434-60441434-60522022-02-018221610.1140/epjc/s10052-022-10049-xRetesting the no-hair theorem with GW150914Ke Wang0Lanzhou Center for Theoretical Physics, Key Laboratory of Theoretical Physics of Gansu Province, School of Physical Science and Technology, Lanzhou UniversityAbstract For a distorted black hole (BH), its ringdown waveform is a superposition of quasi-normal modes (QNMs). In general relativity (GR), the lower order QNM frequencies and damping rates can be well approximated by a polynomial of BH’s dimensionless spin and overall scaled by BH’s mass. That is to say, we can test the no-hair theorem of BH in GR model-independently by allowing not only an overall fractional deviation (as M. Isi et al. did) but also a set of fractional deviation for every coefficient. In the paper, we will apply the latter method to retest the no-hair theorem with GW150914 and probe hairs’ behaviors if hairs exist. Eventually, we find the data favors GR.https://doi.org/10.1140/epjc/s10052-022-10049-x
spellingShingle Ke Wang
Retesting the no-hair theorem with GW150914
European Physical Journal C: Particles and Fields
title Retesting the no-hair theorem with GW150914
title_full Retesting the no-hair theorem with GW150914
title_fullStr Retesting the no-hair theorem with GW150914
title_full_unstemmed Retesting the no-hair theorem with GW150914
title_short Retesting the no-hair theorem with GW150914
title_sort retesting the no hair theorem with gw150914
url https://doi.org/10.1140/epjc/s10052-022-10049-x
work_keys_str_mv AT kewang retestingthenohairtheoremwithgw150914