Common fixed points of commuting holomorphic mappings in the product of \(n\) Hilbert balls
This article deals with holomorphic mappings in the product \(B^ n\) of \(n\) Hilbert balls that are equipped with an \(\ell_ \infty\)-variant of the hyperbolic metric. The main result is the existence of a common fixed point for a family of commuting continuous on \(\overline {B^ n}\) mappings of \(B^ n\) which are holomorphic in \(B^ n\).
scientific article; zbMATH DE number 93895