D. Huynh

activity

20152026

most citedConstruction of hyperbolic hypersurfaces of low degree in

p^{n} (c)

6 citations · 15 across the 18 of their papers we have counts for

collaborators

Showing 2024Show all

5 papers · 1 filter

math.CO2024

Some line and conic arrangements and their Waldschmidt constants

Dinh Tuan Huynh, Tran N. K. Linh, Le Ngoc Long

We study the Waldschmidt constant of some configurations in the projective plane. In the first part, we show that the Waldschmidt constant of a set $X$ of $n$ points where…

math.CV2024

Some variants of the generalized Borel Theorem and applications

Dinh Tuan Huynh

In the first part of this paper, we establish some results around generalized Borel's Theorem. As an application, in the second part, we construct example of smooth surface of degr…

math.CV2024

A $p$ -adic Second Main Theorem

Dinh Tuan Huynh

Let $K$ be an algebraically closed field of arbitrary characteristic, complete with respect to a non-archimedean absolute value $∣ ∣$ . We establish a Second Main Theorem…

math.CV2024

Degeneracy of holomorphic mappings into or avoiding Fermat type hypersurfaces

Dinh Tuan Huynh

We prove that if $f : C^{p} \to P^{n} (C)$ is a holomorphic mapping of maximal rank whose image lies in the Fermat hypersurface of degree $d>(n+1)\ma…

math.CV2024★ 1 cited

On the Gauss maps of complete minimal surfaces in $R^{n}$

Dinh Tuan Huynh

We prove that the Gauss map of a non-flat complete minimal surface immersed in $R^{n}$ can omit a generic hypersurface $D$ of degree at most $n^{n + 2} (n + 1)^{n + 2}$ .

Some line and conic arrangements and their Waldschmidt constants

Some variants of the generalized Borel Theorem and applications

A p-adic Second Main Theorem

Degeneracy of holomorphic mappings into or avoiding Fermat type hypersurfaces

On the Gauss maps of complete minimal surfaces in Rn

A $p$ -adic Second Main Theorem

On the Gauss maps of complete minimal surfaces in $R^{n}$