AbstractWe study analytically the fundamental resonances of near-extremal, slowly rotating Kerr–Newman black holes. We find a simple analytic expression for these black-hole quasinormal frequencies in terms of the black-hole physical parameters: ω=mΩ−2iπTBH(l+1+n), where TBH and Ω are the temperature and angular velocity of the black hole. The mode parameters l and m are the spheroidal harmonic index and the azimuthal harmonic index of a co-rotating mode, respectively. This analytical formula is valid in the regime ℑω≪ℜω≪M−1, where M is the black-hole mass
AbstractWe calculate analytically asymptotic values of quasi-normal frequencies of four-dimensional ...
There is a well-known, intuitive geometric correspondence between high-frequency quasinormal modes o...
There is a well-known, intuitive geometric correspondence between high-frequency quasinormal modes o...
AbstractWe study analytically the fundamental resonances of near-extremal, slowly rotating Kerr–Newm...
We study analytically the quasinormal mode spectrum of near-extremal (rotating) Kerr black holes. We...
The quasinormal resonant modes of massless neutral fields in near-extremal Kerr–Newman–de Sitter bla...
Motivated by novel results in the theory of black-hole quantization, we study {\it analytically} the...
We give a (hopefully self-contained) presentation of the quasinormal mode spectrum of charged (Reiss...
We discuss simple integration methods for the calculation of rotating black hole scattering resonanc...
Abstract Quasinormal modes are characteristic oscillatory modes that control the relaxation of a per...
We compute the quasinormal frequencies of rotating black holes using the continued fraction method f...
We study analytically the highly damped quasinormal modes of Kerr black holes in the small angular m...
Abstract. We provide a rigorous definition of quasi-normal modes for a rotating black hole. They are...
We discuss simple integration methods for the calculation of black-hole scattering resonances both i...
An analytic expression for the scalar quasinormal modes of generic, spinning Kerr-AdS(5) black holes...
AbstractWe calculate analytically asymptotic values of quasi-normal frequencies of four-dimensional ...
There is a well-known, intuitive geometric correspondence between high-frequency quasinormal modes o...
There is a well-known, intuitive geometric correspondence between high-frequency quasinormal modes o...
AbstractWe study analytically the fundamental resonances of near-extremal, slowly rotating Kerr–Newm...
We study analytically the quasinormal mode spectrum of near-extremal (rotating) Kerr black holes. We...
The quasinormal resonant modes of massless neutral fields in near-extremal Kerr–Newman–de Sitter bla...
Motivated by novel results in the theory of black-hole quantization, we study {\it analytically} the...
We give a (hopefully self-contained) presentation of the quasinormal mode spectrum of charged (Reiss...
We discuss simple integration methods for the calculation of rotating black hole scattering resonanc...
Abstract Quasinormal modes are characteristic oscillatory modes that control the relaxation of a per...
We compute the quasinormal frequencies of rotating black holes using the continued fraction method f...
We study analytically the highly damped quasinormal modes of Kerr black holes in the small angular m...
Abstract. We provide a rigorous definition of quasi-normal modes for a rotating black hole. They are...
We discuss simple integration methods for the calculation of black-hole scattering resonances both i...
An analytic expression for the scalar quasinormal modes of generic, spinning Kerr-AdS(5) black holes...
AbstractWe calculate analytically asymptotic values of quasi-normal frequencies of four-dimensional ...
There is a well-known, intuitive geometric correspondence between high-frequency quasinormal modes o...
There is a well-known, intuitive geometric correspondence between high-frequency quasinormal modes o...