Hsueh-Yung Lin

activity

20112026

most citedThe odd Catalan numbers modulo 2^k

1 citations · 1 across the 2 of their papers we have counts for

collaborators

4 papers

math.AG2026

The Cautis-Logvinenko conjecture

Alastair Craw, Hsueh-Yung Lin, Ryo Yamagishi

For a finite subgroup $G \subset SL (3, C)$ , the Cautis--Logvinenko conjecture states that for each nontrivial irreducible representation $ρ$ of $G$ , the image…

math.AG2024

The effective cone conjecture for Calabi--Yau pairs

Cécile Gachet, Hsueh-Yung Lin, Isabel Stenger +1

We formulate an effective cone conjecture for klt Calabi--Yau pairs $(X, Δ)$ , pertaining to the structure of the cone of effective divisors $Eff (X)$ modulo the action of th…

math.AG2018

Algebraic approximations of compact Kähler manifolds of algebraic codimension 1

Hsueh-Yung Lin

For every compact Kähler manifold $X$ of algebraic dimension $a (X) = dim X - 1$ , we prove that $X$ has arbitrarily small deformations to some projective manifolds.

math.NT2011★ 1 cited

The odd Catalan numbers modulo 2^k

Hsueh-Yung Lin

We study the properties of the odd Catalan numbers, C_n, modulo 2^k for k >= 2. We show that there exist only k - 1 different congruences of the odd Catalan numbers modulo 2^k. Mor…