Torsion conjecture for virtual Artin groups

Let $\Gamma$ be a Coxeter graph, let $\mathrm{VA}[\Gamma]$ be the associated virtual Artin group, and let $\iota_{\mathrm{W}}(\mathrm{W}[\Gamma])$ denote its embedded copy of the associated Coxeter group. Torsion conjecture for virtual Artin groups. Every finite subgroup of $\mathrm{VA}[\Gamma]$ is conjugated into a subgroup of $\iota_{\mathrm{W}}(\mathrm{W}[\Gamma])$. This is unknown even for virtual braid groups, but is proved in the paper for locally reducible Coxeter graphs.