Asymptotic safety in higher-derivative gravity
Dario Benedetti, Pedro F. Machado, and Frank Saueressig

TL;DR
This paper investigates the non-perturbative renormalization group flow of higher-derivative gravity, revealing a non-trivial ultraviolet fixed point that supports the asymptotic safety conjecture and discusses implications for unitarity.
Contribution
It demonstrates the existence of a non-trivial UV fixed point in higher-derivative gravity using functional renormalization group methods, advancing the asymptotic safety program.
Findings
Identification of a non-trivial UV fixed point with three attractive and one repulsive directions.
Non-perturbative effects shift the known perturbative fixed point.
Discussion on the impact of fixed point structure on unitarity in higher-derivative gravity.
Abstract
We study the non-perturbative renormalization group flow of higher-derivative gravity employing functional renormalization group techniques. The non-perturbative contributions to the -functions shift the known perturbative ultraviolet fixed point into a non-trivial fixed point with three UV-attractive and one UV-repulsive eigendirections, consistent with the asymptotic safety conjecture of gravity. The implication of this transition on the unitarity problem, typically haunting higher-derivative gravity theories, is discussed.
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