Big Picard's theorems for holomorphic mappings of several complex variables into \(\mathbb{P}^{N}(C)\) with moving hyperplanes
Motivated by the second main theorem with moving targets, many authors have studied the moving target problem in value distribution theory and related topics. In this paper, the author proves some big Picard's theorems for holomorphic mappings of several complex variables into the complex projective \(n\)-space \(\mathbb{P}^n(\mathbb{C})\) with moving hyperplanes, related to Nochka's little Picard-type theorems. As applications, the author gives a new quasi-normal criterion for families of meromorphic mappings of several complex variables into \(\mathbb{P}^n(\mathbb{C})\) with moving hyperplanes.
scientific article; zbMATH DE number 5078087
scientific article