3 problems

Let $\Omega\subset\mathbb C^n$ be a $C^\infty$-smooth bounded strongly pseudoconvex domain, and let $\partial\Omega$ denote its boundary. Consider the logarithmic term in the asymp…

Let $D=G$ be very nice domains, specifically strongly pseudoconvex domains, without assuming simple connectivity, and let $F:D\to G$ be a holomorphic mapping with the real slice ri…

Let $D\subset\subset\mathbb{C}^n$ with $n>1$ be a strongly pseudoconvex domain with smooth boundary. The squeezing function $s_D$ measures how closely $D$ can be biholomorphically…