【Answer】1011, 2022,
【Analysis】 $\frac{2022 m}{2022+m}$ is an integer, $\frac{2022 m+2022^{2}-2022^{2}}{2022+m}=2022-\frac{2022^{2}}{2022+m}$ is an integer. Therefore, $2022+m$ is a factor of $2022^{2}$. $2022^{2}=2^{2} \times 3^{2} \times 337^{2}$, then, $\mathrm{m}$ can be 1011, 2022.
11. Find all possible values of $m$, given that $m$ is a positive integer greater than 2022, and $2022+m$ divides $2022m$. Find $m$ equals $\qquad$.