Navarro's Brauer character Glauberman correspondence conjecture

Let $\ell$ be a prime. Let $A$ act coprimely on a finite group $G$ by automorphisms, meaning that $\gcd(|A|,|G|)=1$. Write $\operatorname{IBr}_A(G)$ for the set of irreducible $\ell$-Brauer characters of $G$ fixed by $A$, and let $\mathrm{C}_G(A)$ denote the subgroup of elements of $G$ centralized by $A$.

Navarro's conjecture.

$$|\operatorname{IBr}_A(G)|=|\operatorname{IBr}(\mathrm{C}_G(A))|.$$

This is the proposed modular analogue of the Glauberman--Isaacs correspondence for ordinary irreducible characters. The supplied text does not state whether the conjecture has been resolved.