Algebraic dependence for three meromorphic mappings from complete Kähler manifolds into projective spaces
From MaRDI portal
Publication:2196414
DOI10.1007/s41980-019-00301-8zbMath1447.32027OpenAlexW2979471791MaRDI QIDQ2196414
Pham Duc Thoan, Nhung Nguyen Thi
Publication date: 2 September 2020
Published in: Bulletin of the Iranian Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s41980-019-00301-8
Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35) Nevanlinna theory; growth estimates; other inequalities of several complex variables (32A22) Value distribution theory in higher dimensions (32H30)
Related Items
Algebraic dependences of meromorphic mappings from complete Kähler manifolds into projective spaces sharing few hyperplanes, Unnamed Item, Finiteness of meromorphic mappings from a complete Kähler manifold into a projective space
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- A degeneracy theorem for meromorphic mappings with truncated multiplicities
- A unicity theorem for meromorphic maps of a complete Kähler manifold into \({\mathbb{P}}^ N({\mathbb{C}})\)
- Uniqueness problem without multiplicities in value distribution theory
- Subharmonic functions on real and complex manifolds
- Degeneracy and finiteness theorems for meromorphic mappings in several complex variables
- On the propagation of dependences
- On degeneracy of three meromorphic mappings from complete Kähler manifolds into projective spaces
- Algebraic dependences of meromorphic mappings sharing few hyperplanes counting truncated multiplicities
- A note on entire pseudo-holomorphic curves and the proof of Cartan-Nochka's theorem
- Non-integrated defect of meromorphic maps on Kähler manifolds
- Non-integrated defect relation for meromorphic maps of complete Kähler manifolds into $\mathbb{P}^{n}(\mathbb{C})$ intersecting hypersurfaces
- Uniqueness problem with truncated multiplicities in value distribution theory
- Uniqueness problem with truncated multiplicities in value distribution theory, II