4 problems

For a positive real $\beta$, let $\rho_\beta(\mathbb{C})$ denote the $\beta$-exponent minimal discrepancy density for planar zero packing, defined by … where the infimum is over al…

Let $\mathcal{S}$ be a compact Riemann surface, let $U(z,w)$ be its logarithmic monopole, and for a positive real $\beta$ define … where the infimum is over positive reals $b$ and…

For positive real parameters $\alpha$ and $\beta$, let $\rho_{\alpha,\beta}(\mathbb{H})$ be the minimal discrepancy density for hyperbolic zero packing with field strength $\alpha$…

Let $\rho_{\mathbb{H}}$ be the minimal discrepancy density for hyperbolic zero packing, and let $\rho_{\mathbb{H}}^\ast$ be the minimal discrepancy density for tight hyperbolic zer…