activity
20052022
most citedA flow approach to the Musielak-Orlicz-Gauss image problem

18 citations · 47 across the 17 of their papers we have counts for

collaborators

17 papers

math.DG2022

A flow approach to the Orlicz-Minkowski problem for torsional rigidity

Weimin Sheng, Ke Xue

In this paper the Orlicz-Minkowski problem for torsional rigidity, a generalization of the classical Minkowski problem, is studied. Using the flow method, we obtain a new existence…

math.DG2022

Flow by Gauss curvature to the -Gaussian Minkowski problem

Weimin Sheng, Ke Xue

In this paper, we study the -Gaussian Minkowski problem, which arises in the -Brunn-Minkowski theory in Gaussian probability space. We use Aleksandrov's variational metho…

math.DG2021★ 2 cited

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…

math.DG2021★ 18 cited

A flow approach to the Musielak-Orlicz-Gauss image problem

Qi-Rui Li, Weimin Sheng, Deping Ye +1

In this paper, the extended Musielak-Orlicz-Gauss image problem is studied. Such a problem aims to characterize the Musielak-Orlicz-Gauss image measure $\widetilde{C}_{G,Ψ,λ}(Ω,\cd…

math.DG2020

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…

math.DG2019★ 15 cited

A class of anisotropic expanding curvature flows

Weimin Sheng, Caihong Yi

We consider an expanding flow of smooth, closed, uniformly convex hypersurfaces in (n+1)-dimensional Euclidean space with speed fu^{alpha}{sigma}_k^{beta}, where u is the support f…