activity
20062026
most citedA simply connected surface of general type with p_g=0 and K^2=2

88 citations · 243 across the 25 of their papers we have counts for

collaborators

30 papers

math.AG2026

Degree of irrationality of a product of two elliptic curves

Yongnam Lee

In this short paper, we prove that, for any two complex elliptic curves \(E\) and \(F\), the product \(E\times F\) has degree of irrationality \(3\). The upper bound is obtained fr…

math.AG2026

Degree of irrationality of properly elliptic surfaces

Yongnam Lee, De-Qi Zhang

In this paper, we study the degree of irrationality of properly elliptic surfaces with a section. We prove $\min\{χ(\mathcal O_S),\,2\operatorname{gon}(C)\} \leq \operatorname{irr}…

math.AG2026

Deformation of pairs of and hypersurfaces

Jungkai Chen, Yongnam Lee, Phin-Sing Soo

Motivated by DeVleming's work on moduli of surfaces in and Chen-Hu-Jiang's work on moduli of threefolds with volume and geometric genus , we study the deforma…

math.AG2023★ 1 cited

Smooth projective surfaces with pseudo-effective tangent bundles

Jia Jia, Yongnam Lee, Guolei Zhong

Let be a non-uniruled (i.e., non-birationally ruled) smooth projective surface. We show that the tangent bundle is pseudo-effective if and only if the canonical divisor $…

math.AG2022

Lagrangian fibration structure on the cotangent bundle of a del Pezzo surface of degree 4

Hosung Kim, Yongnam Lee

In this paper, we show that there is a natural Lagrangian fibration structure on the map from the cotangent bundle of a del Pezzo surface of degree 4 to . More…

math.AG2022★ 1 cited

Bigness of the tangent bundle of a Fano threefold with Picard number two

Hosung Kim, Jeong-Seop Kim, Yongnam Lee

In this paper, we study the positivity property of the tangent bundle of a Fano threefold with Picard number 2. We determine the bigness of the tangent bundle of the whol…