The growth theorem for biholomorphic mappings in several complex variables (Q5916302)

In 1989 the authors extended the growth theorem of normalized biholomorphic starlike mappings on the ball to special Reinhardt domains \(B_ p:=\bigl\{ z \in \mathbb{C}^ n:\| z \|_ p<1,\;p>1\bigr\}\) \((\| z \|_ p\) is a \(p\)-norm of \(z)\). In this paper they establish another growth theorem of normalized biholomorphic starlike mappings on Reinhardt domains and classical domains.