Huppert's analogue conjecture for $\text{PSL}(3,q)$ and $\text{PSU}(3,q)$

Let $G$ be a finite group and $\chi \in \text{irr}(G)$. The codegree of $\chi$ is defined as $\text{cod}(\chi )=\frac{\mathrm{\mid }G:\ker (\chi )\mathrm{\mid }}{\chi (1)}$ and $\text{cod}(G)=\{\text{cod}(\chi )\mathrm{\mid }\chi \in \text{irr}(G)\}$ is called the set of codegrees of $G$. In this paper, we show that the set of codegrees of $\text{PSL}(3,q)$ and $\text{PSU}(3,q)$ determines the group up to isomorphism.