Big Picard's theorems for holomorphic mappings of several complex variables into \(\mathbb{P}^{N}(C)\) with moving hyperplanes
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Publication:855667
DOI10.1016/J.JMAA.2005.12.041zbMath1114.32009OpenAlexW1971782192MaRDI QIDQ855667
Publication date: 7 December 2006
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2005.12.041
complex projective spacevalue distribution theoryholomorphic mappingmoving hyperplanesPicard's theorems
Special families of functions of several complex variables (32A17) Picard-type theorems and generalizations for several complex variables (32H25)
Related Items (4)
Big Picard theorem for meromorphic mappings with moving hyperplanes in \(\mathbf{P}^n(\mathbf{C})\) ⋮ Picard theorem for holomorphic curves from a punctured disc into \(\mathbb{P}^n(\mathbb{C})\) with few hypersurfaces in subgeneral position ⋮ Extension of holomorphic mappings for several moving hypersurfaces ⋮ Unnamed Item
Cites Work
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- Schmidt's subspace theorem with moving targets
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- Extensions of the big Picard's theorem
- A uniqueness theorem with moving targets without counting multiplicity
- A generalization of picard's theorem with moving targets
- Asymptotic Behavior of Normal Mappings of Several Complex Variables
- Normality criteria for families of holomorphic mappings of several complex variables into 𝑃^{𝑁}(𝐶)
- Extension and convergence theorems for families of normal maps in several complex variables
- Holomorphic Maps into Complex Projective Space Omitting Hyperplanes
- On families of meromorphic maps into the complex projective space
- On meromorphically normal families of meromorphic mappings of several complex variables into \(\mathbb P^N(\mathbb C)\).
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