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20242026
most citedA splitting theorem for manifolds with spectral nonnegative Ricci curvature and mean-convex boundary

2 citations · 2 across the 10 of their papers we have counts for

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math.DG2026

Scalar-mean rigidity theorem and Llarull's theorem for nonspin manifolds

Gaoming Wang, Jinmin Wang, Zhizhang Xie +1

We prove Llarull's scalar curvature rigidity theorem for spheres and scalar-mean rigidity for strictly convex Euclidean domains in all dimensions without the spin assumption.

math.DG2026

The stable Bernstein theorem in

Han Hong, Haizhong Li, Gaoming Wang

We give a Green-function proof of the stable Bernstein theorem in for smooth, connected, complete, two-sided minimal hypersurface, thus resolving the last case in sta…

math.DG2026

Mixed Radial Volume Comparison under Spectral Ricci Bounds

Han Hong, Gaoming Wang

Let be complete, let , and assume . We introduce mixed radial balls associated with the conformal metric …

math.DG2026

Regularity of branched stable minimal immersed hypersurfaces

Gaoming Wang, Xuwen Zhang

We establish a sharp bound on the Hausdorff dimension of the non-branch singular set of branched stable minimal immersed hypersurfaces whose singular sets have locally finite $\mat…

math.DG2026

Stable Minimal Hypersurfaces in Positively Curved -Manifolds

Han Hong, Gaoming Wang

Let be a complete, connected, two-sided stable minimal immersion. We prove that if the ambient sectional curvature is nonnegative and the ambient scalar curvature has…

math.DG2026

Spectral splitting theorem and ends of minimal hypersurfaces

Han Hong, Gaoming Wang

In this paper, we give a new proof of the splitting theorem on manifolds with nonnegative spectral Ricci curvature proved in [APX24, CMMR24, HW26]. Furthermore, by constructing wei…