Unsettling physics in the quantum-corrected Schwarzschild black hole
arXiv:2006.12577 · doi:10.3390/sym12081264
Abstract
We study a quantum-corrected Schwarzschild black hole proposed recently in Loop Quantum Gravity. Prompted by the fact that corrections to the innermost stable circular orbit of Schwarzschild diverge, we investigate timelike and null radial geodesics. Massive particles moving radially outwards are confined, while photons make it to infinity with infinite redshift. This unsettling physics, which deviates radically from both Schwarzschild (near the horizon) and Minkowski (at infinity) is due to repulsion by the negative quantum energy density that makes the quasilocal mass vanish as one approaches spatial infinity.
12 pages, no figures, Invited paper to appear in Symmetry
References in corpus (12)
- Notes on non-singular models of black holes
- Black holes with scalar hair in light of the Event Horizon Telescope
- Linking Tests of Gravity On All Scales: from the Strong-Field Regime to Cosmology
- From black holes to white holes: a quantum gravitational, symmetric bounce
- Kerr Black Holes are Not Unique to General Relativity
- Phenomenological loop quantum geometry of the Schwarzschild black hole
- When is g_{tt} g_{rr} = -1?
- On the Effective Metric of a Planck Star
- Pseudo-Newtonian gravitational potential for Schwarzschild-de Sitter spacetimes
- Generalized pseudo-Newtonian potential for studying accretion disk dynamics in off-equatorial planes around rotating black holes: Description of a vector potential
- Quasilocal mass in scalar-tensor gravity: spherical symmetry
- Orbits in a stochastic Schwarzschild geometry
Cited by in corpus (8)
- A no-go result for covariance in models of loop quantum gravity
- Exteriors to bouncing collapse models
- Effective metric outside bootstrapped Newtonian sources
- Space-time physics in background-independent theories of quantum gravity
- Trouble with geodesics in black-to-white hole bouncing scenarios
- Cosmic tangle: Loop quantum cosmology and CMB anomalies
- Brans-Dicke analogue of the Roberts geometry
- Geometry of static perfect fluid spheres in general relativity