Bin Xu

activity

20052026

most citedConformal metrics with constant curvature one and finite conical singularities on compact Riemann surfaces

26 citations · 124 across the 45 of their papers we have counts for

collaborators

Showing math.AGShow all

4 papers · 1 filter

math.AG2020★ 1 cited

Irreducible cone spherical metrics and stable extensions of two line bundles

Lingguang Li, Jijian Song, Bin Xu

A cone spherical metric is called irreducible if any developing map of the metric does not have monodromy in $U (1)$ . By using the theory of indigenous bundles, we construct o…

math.AG2019

Singularities of the Moduli Space of n Unordered Points on the Riemann Sphere

Yue Wu, Bin Xu

We classify the finite groups associated to the singularities of the moduli space of $n / g e 5$ unordered points on the Riemann sphere. We also realize the classification by an algori…

math.AG2018★ 1 cited

Cone spherical metrics and stable vector bundles

Lingguang Li, Jijian Song, Bin Xu

Cone spherical metrics are conformal metrics with constant curvature one and finitely many conical singularities on compact Riemann surfaces. A cone spherical metric is called irre…

math.AG2017★ 2 cited

Moduli Spaces of Unordered $n \geq 5$ Points on the Riemann Sphere and Their Singularities

Yue Wu, Bin Xu

For $n \geq 5$ , it is well known that the moduli space $M_{0, n}$ of unordered $n$ points on the Riemann sphere is a quotient space of the Zariski open set $K_{n}$ of $\math…

Irreducible cone spherical metrics and stable extensions of two line bundles

Singularities of the Moduli Space of n Unordered Points on the Riemann Sphere

Cone spherical metrics and stable vector bundles

Moduli Spaces of Unordered n≥5 Points on the Riemann Sphere and Their Singularities

Moduli Spaces of Unordered $n \geq 5$ Points on the Riemann Sphere and Their Singularities