4 problems

Let $G$ be a higher rank semisimple real algebraic group, let $\Gamma$ be an Anosov subgroup of $G$, and let $\psi_{\Gamma}$ and $\rho$ denote the growth indicator function of…

Let $G$ be a higher-rank simple Lie group, let $\mathfrak a^+$ be a chosen positive Weyl chamber, let $\rho$ be the half sum of all positive roots of $(\mathfrak g,\mathfrak a^+)$…

Let $G$ be a higher-rank semisimple Lie group with a chosen positive Weyl chamber $\mathfrak a^+$, let $\rho$ be the half sum of the positive roots of $(\mathfrak g,\mathfrak a^+)$…

Let $V$ and $\hat V$ denote discriminant varieties associated with the construction of the moduli space of logarithmic connections, and let $m>3$ be the rank of the vector bundle.…