4 problems

Radial tree-width conjecture. There is a function $f:\mathbb{N}\rightarrow\mathbb{N}$ such that, if a connected graph $G$ does not contain a $c$-quasi-geodesic $(\geqslant ck)$-sub…

Let $(\phi_t)$ be a non-elliptic semigroup in $\mathbb{D}$ with Koenigs function $h$, and let $\gamma:[0,+\infty)\to\mathbb{D}$ be a regular backward orbit converging to a super-re…

Intersection-quotient conjecture. Under this condition, the edge-path is a quasi-geodesic.

Projected normal-form quasi-geodesic conjecture. This family of paths forms a uniform family of unparametrized quasi-geodesics in $\mathcal{CC}$.