Dificiencies of meromorphic mappings for hypersurfaces
Let \(\alpha\) be a positive real number less than one and \(n\) an integer greater than one. Given any hypersurfaces \(D\) of degree \(d\) in the complex projective space \(\mathbb{P}_n(\mathbb{C})\), the authors construct a meromorphic mapping \(f\) from \(\mathbb{C}^m\) to \(\mathbb{P}_n(\mathbb{C})\) such that the Nevanlinna deficiency \(\delta_f(D)=\alpha\).
scientific article; zbMATH DE number 2164247