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Shadow of a Renormalization Group Improved Rotating Black Hole

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arxiv 2408.00226 v4 pith:QFLN5MKO submitted 2024-08-01 gr-qc

classification gr-qc
keywords gravityquantumparameterrotatingshadowcouplingeffectsgroup
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We present a study on quantum gravity effects on the shadow of a rotating black hole (BH) obtained in the setting of the asymptotically safe gravity. The rotating metric, which results from a static regular one recently presented in the literature, is generated by using the generalized Newman-Janis algorithm. The novelty of the static regular metric lies in the fact that it is the outcome of an effective Lagrangian which describes dust whose spherically symmetric collapse is non-singular as a consequence of the antiscreening character of gravity at small distances. The effective Lagrangian includes a multiplicative coupling, denoted as chi, with the Lagrangian of the collapsing fluid. The resulting exterior metric for large radii depends on a free parameter xi which captures the quantum gravity effects. The form of the coupling chi and its connection with the quantum parameter xi are determined by the running of the Newton coupling G(k) along a renormalization group trajectory that stops at the ultraviolet non-gaussian fixed point of the asymptotic safety theory for quantum gravity. Varying both the spin parameter a/M and the quantum parameter xi, we explore the quantum gravity effects on several astronomical observables used to describe the morphology of the shadow cast by rotating BHs. In order to obtain constraints on the parameter xi, we confront our results with the recent Event Horizon Telescope (EHT) observations of the shadows of the supermassive BHs M87 and Sgr A. We find that the ranges of variation of all the studied shadow observables fall entirely within the ranges determined by the EHT collaboration. We then conclude that the current astronomical data do not rule out the renormalization group improved rotating BH.

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  1. Observational properties of regular black holes in Asymptotic Safety

    gr-qc 2025-04 conditional novelty 5.0 of 10

    As the asymptotic-safety parameter ξ grows, the shadow shrinks, the innermost orbit moves inward, and the accretion disk becomes brighter and more efficient than in Schwarzschild.

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