Real adjoint orbits of special linear groups

Let $G$ be a Lie group with Lie algebra $\mathfrak{g}$. An element $X \in \mathfrak{g}$ is called $\mathrm{Ad}_G$-real if $-X=gXg^{-1}$ for some $g \in G$. Moreover, if $-X=gXg^{-1}$ holds for some involution $g\in G$, then $X$ is called strongly $\mathrm{Ad}_G$-real. We have classified the $\mathrm{Ad}_G$-real and the strongly $\mathrm{Ad}_G$-real orbits in the special linear Lie algebra $\mathfrak{sl}(n,\mathbb{F})$ for $\mathbb{F}=\mathbb{C}$ or $\mathbb{H}$.