activity
20082025
most citedA new inequality on the Hodge number of algebraic surfaces

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

collaborators

6 papers

math.AG2025

Canonical Models of Adjoint Foliated Structures on Surfaces

Jun Lu, Xiaohang Wu, Shi Xu

In this paper, we study adjoint foliated structures of the form on algebraic surfaces and their minimal and canonical models. We investigate the effective behav…

math.AG2024

A remark on a conjecture of Schnell

Jun Lu, Wan-Yuan Xu

In this paper, we prove a conjecture of Schnell in the surface case.

math.AG2013★ 3 cited

A new inequality on the Hodge number of algebraic surfaces

Jun Lu, Sheng-Li Tan, Fei Yu +1

We get a new inequality on the Hodge number of fibred algebraic complex surfaces , which is a generalization of an inequality of Beauville. Our inequality implies t…

math.AG2010★ 2 cited

Canonical Class Inequality for Fibred Spaces

Jun Lu, Sheng-Li Tan, Kang Zuo

We establish the canonical class inequality for families of higher dimensional projective manifolds. As an application, we get a new inequality between the Chern numbers of 3-folds…

math.AG2010★ 1 cited

Inequalities between the Chern numbers of a singular fiber in a family of algebraic curves

Jun Lu, Sheng-Li Tan

In a family of curves, the Chern numbers of a singular fiber are the local contributions to the Chern numbers of the total space. We will give some inequalities between the Chern n…

math.AG2008

An Arakelov Inequality in Characteristic p and Upper Bound of p-Rank Zero Locus

Jun Lu, Mao Sheng, Kang Zuo

In this paper we show an Arakelov inequality for semi-stable families of algebraic curves of genus over characteristic with nontrivial Kodaira-Spencer maps. We apply…