activity
20142020
most citedOn abelian canonical n-folds of general type

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

collaborators

6 papers

math.AG2020

Vector Bundles on Rational Homogeneous Spaces

Rong Du, Xinyi Fang, Yun Gao

We consider a uniform -bundle on a complex rational homogeneous space %over complex number field and show that if is poly-uniform with respect to all th…

math.AG2018

Normal bundles on the exceptional sets of simple small resolutions

Rong Du, Xinyi Fang

We study the normal bundles of the exceptional sets of isolated simple small singularities in the higher dimension when the Picard group of the exceptional set is and…

math.AG2016

On the canonical maps of nonsingular threefolds of general type

Rong Du

Let be a nonsingular minimal complex projective surface of general type and the canonical map of is generically finite. Beauville showed that the geometric genus of the ima…

math.AG20161 cited

On abelian canonical n-folds of general type

Rong Du, Yun Gao

Let be a Gorenstein minimal projective -fold with at worst locally factorial terminal singularities, and suppose that the canonical map of is generically finite onto its…

math.AG2016

On higher dimensional complex Plateau problem

Rong Du, Yun Gao, Stephen Yau

Let be a compact connected strongly pseudoconvex manifold of real dimension in . It has been an interesting question to find an intrinsic smoothness…

math.AG2014

On the Griffiths numbers for higher dimensional singularities

Rong Du, Yun Gao

We show that Yau's conjecture on the inequalities for (n-1)-th Griffiths number and (n-1)-th Hironaka number does not hold for isolated rigid Gorenstein singularities of dimension…