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Published on: June 8, 2018
Critical Collapse of a Scalar Field in Semiclassical Loop Quantum Gravity
Florencia Benítez1, Rodolfo Gambini1, Luis Lehner2
1Instituto de Física, Facultad de Ciencias, Iguá 4225, Esq. Mataojo, 11400 Montevideo, Uruguay.
We studied gravitational collapse using loop quantum gravity. Surprisingly, the quantum gravity equations showed scale invariance, leading to a second-order phase transition, mirroring classical general relativity findings.
Area of Science:
- * Theoretical physics, specifically focusing on quantum gravity and general relativity.
- * Investigating the behavior of scalar fields under gravitational collapse.
Background:
- * Classical general relativity predicts critical phenomena during gravitational collapse, as demonstrated by Choptuik.
- * Loop quantum gravity offers a framework for quantum gravity, with implications for phenomena like gravitational collapse.
Purpose of the Study:
- * To investigate the collapse of a massless scalar field in spherical symmetry using semiclassical loop quantum gravity equations.
- * To determine if quantum gravity effects alter the critical behavior observed in classical general relativity.
Main Methods:
- * Utilized semiclassical equations derived from loop quantum gravity.
- * Studied the collapse of a massless scalar field minimally coupled to gravity.
- * Analyzed a wide range of initial data and polymerization parameter values.
Main Results:
- * Observed critical behavior in the mass as a function of initial data parameters, consistent with classical findings.
- * Discovered that the semiclassical field equations exhibit exact scale invariance, similar to classical equations.
- * Numerically confirmed a second-order phase transition, mirroring the classical case.
Conclusions:
- * Semiclassical loop quantum gravity reproduces classical critical phenomena in gravitational collapse.
- * The presence of exact scale invariance in quantum gravity equations challenges prior expectations.
- * The phase transition remains second order, aligning with classical general relativity predictions.
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