41 citations · 109 across the 13 of their papers we have counts for
13 papers
Prescribed singular sets for stationary harmonic maps
Wenshuai Jiang, Chang Li, Wenyou Yu
A central conjecture in the regularity theory of harmonic maps asserts that the singular set of a stationary harmonic map has codimension at least three. In this paper, we construc…
Weak scalar curvature lower bounds along Ricci flow
Wenshuai Jiang, Weimin Sheng, Huaiyu Zhang
In this paper, we study Ricci flow on compact manifolds with a continuous initial metric. It was known from Simon that the Ricci flow exists for a short time. We prove that the sca…
Removable singularity of positive mass theorem with continuous metrics
Wenshuai Jiang, Weimin Sheng, Huaiyu Zhang
In this paper, we consider asymptotically flat Riemannnian manifolds with metric and is smooth away from a closed bounded subset and the scalar curvatur…
Partial regularity of harmonic maps from Alexandrov spaces
Huabin Ge, Wenshuai Jiang, Hui-Chun Zhang
In this paper, we prove the Lipschitz regularity of continuous harmonic maps from an finite dimensional Alexandrov space to a compact smooth Riemannian manifold. This solves a conj…
On the deformation of ball packings
Huabin Ge, Wenshuai Jiang, Liangming Shen
In this paper, we study the geometric aspects of ball packings on , where is a triangulation on a 3-manifold . We introduce a combinatorial Yamabe…
Rectifiability of Singular Sets in Noncollapsed Spaces with Ricci Curvature bounded below
Jeff Cheeger, Wenshuai Jiang, Aaron Naber
This paper is concerned with the structure of Gromov-Hausdorff limit spaces of Riemannian manifolds satisfying a unifo…
On the deformation of inversive distance circle packings, III
Huabin Ge, Wenshuai Jiang
Given a triangulated surface , we use Ge-Xu's -flow \cite{Ge-Xu1} to deform any initial inversive distance circle packing metric to a metric with constant -curvature. More…
On the deformation of inversive distance circle packings, II
Huabin Ge, Wenshuai Jiang
We show that the results in \cite{Ge-Jiang1} are still true in hyperbolic background geometry setting, that is, the solution to Chow-Luo's combinatorial Ricci flow can always be ex…
Curvature Bounds on Manifolds with Bounded Ricci Curvature
Wenshuai Jiang, Aaron Naber
Consider a Riemannian manifold with bounded Ricci curvature $|\Ric|\leq n-1$ and the noncollapsing lower volume bound $\Vol(B_1(p))>\rv>0$. The first main result of this paper is t…
On the deformation of discrete conformal factors on surfaces
Huabin Ge, Wenshuai Jiang
In \cite{Luo0}, Feng Luo conjectured that the discrete Yamabe flow will converge to the constant curvature PL-metric after finite number of surgeries on the triangulation. In this…
On the deformation of inversive distance circle packings
Huabin Ge, Wenshuai Jiang
In this paper, we generalize Chow-Luo's combinatorial Ricci flow to inversive distance circle packing setting. Although the solution to the generalized flow may develop singulariti…
Bergman Kernels and algebraic structure of limit space for a sequence of almost Kähler-Ricci solitons
Wenshuai Jiang, Feng Wang, Xiaohua Zhu
In this paper, we give a lower bound of Bergman kernels for a sequence of almost Kähler-Einstein Fano manifolds, or more general, a sequence of Fano manifolds with almost Kähler-Ri…
Bergman Kernel Along The Kähler Ricci Flow and Tian's Conjecture
Wenshuai Jiang
In this paper, we study the behavior of Bergman kernels along the Kähler Ricci flow on Fano manifolds. We show that the Bergman kernels are equivalent along the Kähler Ricci flow u…