Shadow of Kerr-Taub-NUT black hole
By A. Abdujabbarov, Farruh Atamurotov, Y. Kucukakca, B. Ahmedov, U. Camci. 2012
184 citations recorded by the source corpus.
The shadow of a rotating black hole with nonvanishing gravitomagnetic charge has been studied. It was shown that in addition to the angular momentum of black hole the gravitomagnetic charge term deforms the shape of the black hole shadow. From the numerical results we have obtained that for a given value of the rotation parameter, the presence of a gravitomagnetic charge enlarges the shadow and reduces its deformation with respect to the spacetime without gravitomagnetic charge. Finally we have studied the capture cross section for massive particles by black hole with the nonvanishing gravitomagnetic charge.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/bb277706d4cd72cfeafac4f1c0222ba403ae6455
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In Astronomy and Astrophysics
- Cosimo Bambi
- Luciano Rezzolla
- B. Ahmedov
- A. Abdujabbarov
- Sushant G. Ghosh
- Rahul Kumar
- O. Tsupko
- David Radice
In Nuclear and High Energy Physics
Citations in the corpus
- Testing black hole candidates with electromagnetic radiation (2015, background): “…has been much work to explore the possibility of testing the Kerr metric with the detection of a shadow and to calculate the shadows of non-Kerr BHs (Abdujabbarov et al., 2013; Amarilla & Eiroa, 2012, 2013; Amarilla et al., 2010; Atamurotov et al., 2013a,b; Bambi, 2013f; Bambi et al., 2012; Bambi…”
- A coordinate-independent characterization of a black hole shadow (2015, background): “(79) In this case, the impact parameters ξ and η for the circular orbits are given by (Abdujabbarov et al. 2013) ξc = a2(1 + r̄) + r̄2(r̄ − 3) + n2(1− 3r̄) a(1− r̄) , (80) ηc = 1 a2(r̄ − 1) { r̄3[4a2 − r̄(r̄ − 3)2]− n2 [ 4r̄2a2 + (1− 3r̄)(n2(1− 3r̄)− 6r̄2 + 4a2r̄ + 2r̄3) ]} , (81) and define the…”