activity
19932026
most citedA Second Main Theorem for Moving Hypersurface Targets

25 citations · 57 across the 14 of their papers we have counts for

collaborators

20 papers

math.AG2026

A new degenerated second main theorem for meromorphic mappings with hypersurfaces

Gerd Dethloff, Si Duc Quang

We establish a second main theorem with truncated counting functions for algebraically nondegenerate meromorphic mappings into a projective variety and a family of hypersurfaces in…

math.CV2015

Holomorphic curves into algebraic varieties intersecting moving hypersurface targets

Gerd Dethloff, Tran Van Tan

In [Ann. of Math. 169 (2009)], Min Ru proved a second main theorem for algebraically nondegenerate holomorphic curves in complex projective varieties intersecting fixed hypersurfac…

math.DG2014★ 1 cited

Ramification of the Gauss map of complete minimal surfaces in R^m on annular ends

Gerd Dethloff, Pham Hoang Ha, Pham Duc Thoan

In this article, we study the ramification of the Gauss map of complete minimal surfaces in R^m on annular ends. This work is a continuation of previous work of Dethloff-Ha. We thu…

math.CV2013

Ramification of the Gauss Map of Complete Minimal Surfaces in R^3 and R^4 on Annular Ends

Gerd Dethloff, Pham Hoang Ha

In this article, we study the ramification of the Gauss map of complete minimal surfaces in R^3 and R^4 on annular ends. We obtain results which are similar to the ones obtained by…

math.CV2013

Normal Families of Meromorphic Mappings of Several Complex Variables for Moving Hypersurfaces in a Complex Projective Space

Gerd Dethloff, Thai Do Duc, Trang Pham Nguyen Thu

The main aim of this article is to give some sufficient conditions for a family of meromorphic mappings on a domain D in C^n into P^N(C) to be meromorphically normal if they satisf…

math.CV2012

Normal Criteria for Families of Meromorphic Functions

Gerd Dethloff, Tran Van Tan, Nguyen Van Thin

By using Nevanlinna theory, we prove some normality criteria for a family of meromorphic functions under a condition on differential polynomials generated by the members of the fam…