Fixers and stabilizers for Ree groups

Let $G$ be a finite permutation group on $\mathrm{\Omega },$ a subgroup $K⩽G$ is called a fixer if each element in $K$ fixes some element in $\mathrm{\Omega }\mathrm{.}$ In this paper, we characterize fixers $K$ with $\mathrm{\mid }K\mathrm{\mid }⩾\mathrm{\mid }{G}_{\omega }\mathrm{\mid }$ for each primitive action of almost simple group $G$ with socle ${}^2{G}_2(q)\mathrm{.}$