Non-integrated defect relation for meromorphic maps of complete Kähler manifolds into $\mathbb{P}^{n}(\mathbb{C})$ intersecting hypersurfaces

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Publication:2880676

DOI10.1090/S0002-9947-2011-05512-1zbMath1236.32010MaRDI QIDQ2880676

Suraizou Sogome, Min Ru

Publication date: 13 April 2012

Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)




Related Items (16)

Non-integrated defect of meromorphic maps on Kähler manifoldsNon-integrated defect relation and uniqueness theorem for meromorphic mappings on Kähler manifoldsGeneralizations of degeneracy second main theorem and Schmidt's subspace theoremNon-integrated defect relation for meromorphic maps from a Kähler manifold intersecting hypersurfaces in subgeneral of \(\mathbb{P}^n(\mathbb{C})\)Algebraic dependences of meromorphic mappings from complete Kähler manifolds into projective spaces sharing few hyperplanesAlgebraic dependence for three meromorphic mappings from complete Kähler manifolds into projective spacesOn the problems of uniqueness of meromorphic mappings from complete Kähler manifolds into projective varietiesNon-integrated defect relation for meromorphic mappings on Kähler manifolds intersecting non-subdegenerate families of hyperplanesNon-integrated defect relation for meromorphic maps from Kähler manifolds with hypersurfaces of a projective variety in subgeneral positionMeromorphic mappings of a complete connected Kähler manifold into a projective space sharing hyperplanesAlgebraic relation of two meromorphic mappings on a Kähler manifold having the same inverse images of hyperplanesUniqueness problem of meromorphic mappings of a complete Kähler manifold into a projective spaceOn uniqueness of meromorphic mappings from complete Kähler manifold into ℙn(ℂ)On degeneracy of three meromorphic mappings from complete Kähler manifolds into projective spacesFiniteness of meromorphic mappings from a complete Kähler manifold into a projective spaceA unicity theorem for meromorphic maps of a complete Kähler manifold into ℙⁿ(ℂ) sharing hypersurfaces




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