Julie Tzu-Yueh Wang

activity

20242026

n + 1

components through the GCD method]

2 citations · 2 across the 5 of their papers we have counts for

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4 papers · 1 filter

math.CV2025

Hyperbolicity and GCD for n+1 divisors with non-empty intersection

Julie Tzu-Yueh Wang, Zheng Xiao

We study hyperbolicity for quasi-projective varieties where the boundary divisor consists of n+1 numerically parallel effective divisors on a complex projective variety of dimensio…

math.CV2025

Campana's orbifold conjecture for numerically equivalent divisors

Min Ru, Julie Tzu-Yueh Wang

We prove the following version of the Campana's orbifold conjecture: Let $X$ be a complex non-singular projective variety of dimension $n$ . Let $D_{1}, \dots, D_{n + 1}$ be $Z$ -…

math.CV2024★ 2 cited

Defect relation of $n + 1$ components through the GCD method]

Min Ru, Julie Tzu-Yueh Wang

This paper studies the defect relation through the GCD method. In particular, among other results, we extend the defect relation result of Chen, Huynh, Sun and Xie to moving target…

math.CV2024

Vojta's abc conjecture for entire curves in toric varieties highly ramified over the boundary

Min Ru, Julie Tzu-Yueh Wang

We prove Vojta's abc conjecture for projective space $P^{n} (C)$ , assuming that the entire curves in $P^{n} (C)$ are highly ramified over the coordinate hyper…

Hyperbolicity and GCD for n+1 divisors with non-empty intersection

Campana's orbifold conjecture for numerically equivalent divisors

Defect relation of n+1 components through the GCD method]

Vojta's abc conjecture for entire curves in toric varieties highly ramified over the boundary

Defect relation of $n + 1$ components through the GCD method]