[HTML][HTML] A new version of the second main theorem for meromorphic map**s intersecting hyperplanes in several complex variables
T Cao, R Korhonen - Journal of Mathematical Analysis and Applications, 2016 - Elsevier
Let c∈ C m, f: C m→ P n (C) be a linearly nondegenerate meromorphic map** over the
field P c of c-periodic meromorphic functions in C m, and let H j (1≤ j≤ q) be q (> 2 N− n+ 1) …
field P c of c-periodic meromorphic functions in C m, and let H j (1≤ j≤ q) be q (> 2 N− n+ 1) …
Generalizations of degeneracy second main theorem and Schmidt's subspace theorem
SD Quang - Pacific Journal of Mathematics, 2022 - msp.org
By introducing the notion of distributive constant of a family of hypersurfaces with respect to
a projective variety, we prove a second main theorem in Nevanlinna theory for meromorphic …
a projective variety, we prove a second main theorem in Nevanlinna theory for meromorphic …
Degeneracy second main theorems for meromorphic map**s into projective varieties with hypersurfaces
S Duc Quang - Transactions of the American Mathematical Society, 2019 - ams.org
The purpose of this paper is twofold. The first purpose is to establish a second main theorem
with truncated counting functions for algebraically nondegenerate meromorphic map**s …
with truncated counting functions for algebraically nondegenerate meromorphic map**s …
Second main theorem and unicity of meromorphic map**s for hypersurfaces in projective varieties
SD Quang, DP An - Acta Mathematica Vietnamica, 2017 - Springer
Let V be a projective subvariety of ℙ n (ℂ) \mathbbP^n(\mathbbC). A family of hypersurfaces
Q ii= 1 q {Q_i\}_i=1^q in ℙ n (ℂ) \mathbbP^n(\mathbbC) is said to be in N-subgeneral …
Q ii= 1 q {Q_i\}_i=1^q in ℙ n (ℂ) \mathbbP^n(\mathbbC) is said to be in N-subgeneral …
Non-integrated defect of meromorphic maps on Kähler manifolds
DD Thai, SD Quang - Mathematische Zeitschrift, 2019 - Springer
The purpose of this article is twofold. The first is to establish a truncated non-integrated
defect relation for meromorphic map**s from a complete Kähler manifold quotien of a ball …
defect relation for meromorphic map**s from a complete Kähler manifold quotien of a ball …
Meromorphic map**s into projective varieties with arbitrary families of moving hypersurfaces
DQ Si - The Journal of Geometric Analysis, 2022 - Springer
In this paper, we prove a general second main theorem for meromorphic map**s into a
subvariety V of P^ N (C) PN (C) with an arbitrary family of moving hypersurfaces. Our second …
subvariety V of P^ N (C) PN (C) with an arbitrary family of moving hypersurfaces. Our second …
On degeneracy of three meromorphic map**s from complete Kähler manifolds into projective spaces
Let M be a complete and connected Kähler manifold whose universal covering is
biholomorphic to a ball in C^ m C m. In this article, we investigate algebraic dependence of …
biholomorphic to a ball in C^ m C m. In this article, we investigate algebraic dependence of …
Finiteness of meromorphic map**s from a complete Kähler manifold into a projective space
The purpose of this paper is to prove the finiteness theorems for meromorphic map**s of a
complete connected Kähler manifold into a projective space sharing few hyperplanes in …
complete connected Kähler manifold into a projective space sharing few hyperplanes in …
The second main theorem for meromorphic map**s into a complex projective space
DP An, SD Quang, DD Thai - Acta Mathematica Vietnamica, 2013 - Springer
The main purpose of this article is to show the Second Main Theorem for meromorphic
map**s of ℂ m into ℙ n (ℂ) intersecting hypersurfaces in subgeneral position with …
map**s of ℂ m into ℙ n (ℂ) intersecting hypersurfaces in subgeneral position with …
Non-integrated defect relation for meromorphic maps from Kähler manifolds with hypersurfaces of a projective variety in subgeneral position
In this article, we establish a truncated non-integrated defect relation for meromorphic
map**s from a complete Kähler manifold into a projective variety intersecting a family of …
map**s from a complete Kähler manifold into a projective variety intersecting a family of …