2022
			
	    
	
	
    Quasinormal ringing of regular black holes in asymptotically safe gravity : the importance of overtones
KONOPLYA, Roman; Antonina Frantsivna ZINHAILO; J. KUNZ; Zdeněk STUCHLÍK; A. ZHIDENKO et. al.Basic information
Original name
Quasinormal ringing of regular black holes in asymptotically safe gravity : the importance of overtones
	Authors
KONOPLYA, Roman (804 Ukraine, belonging to the institution); Antonina Frantsivna ZINHAILO (804 Ukraine, belonging to the institution); J. KUNZ; Zdeněk STUCHLÍK (203 Czech Republic, belonging to the institution) and A. ZHIDENKO
			Edition
 Journal of Cosmology and Astroparticle Physics, GB - Spojené království Velké Británie a, 2022, 1475-7516
			Other information
Language
English
		Type of outcome
Article in a journal
		Field of Study
10308 Astronomy
		Country of publisher
United Kingdom of Great Britain and Northern Ireland
		Confidentiality degree
is not subject to a state or trade secret
		References:
Impact factor
Impact factor: 6.300
			RIV identification code
RIV/47813059:19630/22:A0000187
		Organization unit
Institute of physics in Opava
			UT WoS
000879927800008
		EID Scopus
2-s2.0-85141800417
		Keywords in English
Gravitational waves in GR and beyond; theory; modified gravity
		Tags
Tags
International impact, Reviewed
		Links
GA19-03950S, research and development project. 
			
				
				Changed: 7/2/2023 14:13, Mgr. Pavlína Jalůvková
				
		Abstract
In the original language
Asymptotically safe gravity is based on the idea that the main contribution to the Schwarzschild-like black hole spacetime is due to the value of the gravitational coupling which depends on the distance from the origin and approaches its classical value in the far zone. However, at some stage this approach has an arbitrariness of choice of some identi-fication parameter. The two cases of identification are considered here: first, by the mod-ified proper length (the Bonanno-Reuter metric), and second, by the Kretschmann scalar (the metric for this case coincides, up to the redefinition of constants, with the Hayward metric). Even though the quasinormal modes of these metrics have been extensively stud-ied, a number of interesting points were missed. We have found that quasinormal modes are qualitatively similar for both types of identification. The deviation of the fundamental mode from its Schwarzschild limit may be a few times larger than it was claimed in the previous studies. The striking deviation from the Schwarzschild limit occurs for overtones, being as large as hundreds of percent even when the fundamental mode is almost coinciding with the Schwarzschild one. This happens because the above metrics are very close to the Schwarzschild one everywhere, except a small region near the event horizon, which is crucial for overtones. The spectrum of both metrics contains purely imaginary (non-oscillatory) modes, which, for some values of parameters, can appear already at the second overtone.