Wern Yeong

activity

20242026

most citedCV4Quantum: Reducing the Sampling Overhead in Probabilistic Error Cancellation Using Control Variates

1 citations · 1 across the 6 of their papers we have counts for

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math.AG2026

Pseudo-hyperbolicity of Horikawa surfaces

Anibal Aravena, Jaime Negrete, Wern Yeong

Horikawa surfaces are minimal complex algebraic surfaces of general type with minimal Chern slope, satisfying either $c_{2} = 5 c_{1}^{2} + 36$ if $c_{1}^{2}$ is even, or $c_{2} = 5 c_{1}^{2} + 30$ if $c_1^…

math.AG2025

Hyperbolicity of adjoint linear series on varieties with positive tangent bundle

Atsushi Ito, Joaquín Moraga, Debaditya Raychaudhury +1

Let $X$ be a smooth projective variety of dimension $n \geq 3$ , and let $L$ be an ample line bundle on $X$ . In this article, we study the algebraic hyperbolicity of a very general s…

math.AG2024

A hyperbolicity conjecture for adjoint bundles

Joaquín Moraga, Wern Yeong

Let $X$ be a $n$ -dimensional smooth projective variety and $L$ be an ample Cartier divisor on $X$ . We conjecture that a very general element of the linear system $∣ K_{X} + (3 n + 1) L ∣$ is…

math.AG2024

Polarized endomorphisms of log Calabi-Yau pairs

Joaquín Moraga, José Ignacio Yáñez, Wern Yeong

Let $(X, Δ)$ be a dlt log Calabi-Yau pair admitting a polarized endomorphism. We show that $(X, Δ)$ is a finite quotient of a toric log Calabi-Yau fibration over an abelian variety.…

math.AG2024

Polarized endomorphisms of Fano varieties with complements

Joaquín Moraga, José Ignacio Yáñez, Wern Yeong

Let $X$ be a Fano type variety and $(X, Δ)$ be a log Calabi-Yau pair with $Δ$ a Weil divisor. If $(X, Δ)$ admits a polarized endomorphism, then we show that $(X, Δ)$ is a finite quoti…