Scale--dependent Hayward black hole and the generalized uncertainty principle

Abstract

In this work we present a technique to obtain bounds on the generalized uncertainty principle deformation parameter by using an improved Schwarzschild solution represented by the Hayward metric in the context of scale--dependent gravity. Specifically, this deformation parameter can be interpreted in terms of a running parameter which controls the deviation from the standard Einstein--Hilbert action in the scale--dependent scenario.

5 pages. References added. Accepted in Mod. Phys. Lett. A

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• 4D scale-dependent Schwarzschild-AdS/dS black holes: study of shadow and weak deflection angle and greybody bounding
• Black hole shadow of a rotating polytropic black hole by the Newman--Janis algorithm without complexification
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• Shadow and greybody bounding of a regular scale-dependent black hole solution
• Quasinormal modes of an improved Schwarzschild black hole
• Relativistic dust accretion onto a scale--dependent polytropic black hole
• Photons trajectories on a first order scale-dependent static BTZ black hole
• Cosmological constant problem: deflation during inflation
• The Sagnac effect on a scale-dependent rotating BTZ black hole background
• Thermodynamic properties of Quantum-Corrected AdS Black Hole with Phantom Global Monopoles
• Nonsingular black hole chemistry in $4D$ Einstein-Gauss-Bonnet gravity
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• Planck Stars from a Scale-dependent Gravity theory
• Five-dimensional scale-dependent black holes with constant curvature and Solv horizons
• Gravitational Collapse in Scale-Dependent Gravity
• Spectral Analysis of Quasinormal Modes of Planck Stars
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• $P-V$ criticality and Joule-Thomson Expansion of Hayward-AdS black holes in 4D Einstein-Gauss-Bonnet gravity