4 problems

Let $L_{\C}(k,g)$ denote the minimal asymptotic translation length on the curve complex among pseudo-Anosov mapping classes of genus $g$ with homological dilatation parameter at le…

Let $\operatorname{Mod}(S)$ be the mapping class group of a surface $S$, let $\mathcal{C}(S)$ be its curve complex, and let $f\in\operatorname{Mod}(S)$ have asymptotic translation…

Let $S_{g,n}$ be a genus-$g$ surface with $n$ punctures, let $\Mod(S_{g,n})$ be its mapping class group, and let $L_C(H)$ denote the least asymptotic translation length on the curv…

Let $S_{g,n}$ be a genus-$g$ surface with $n$ punctures, let $\Mod(S_{g,n})$ be its mapping class group, let $\PMod(S_{g,n})$ be the pure mapping class group, and let $L_{\C}(G)$ d…