BIMSA > Gao Ming Wang
Assistant Professor Gao Ming Wang

Group: Analysis and Geometry

Office: A1-M02

Email: wanggaoming@bimsa.cn

Research Field: Geometric Analysis

Publication

  • [1] H Hong, G Wang, A splitting theorem for manifolds with spectral nonnegative Ricci curvature and mean-convex boundary, arXiv, 2503.07009 (2025)
  • [2] G Wang, Generalized Bernstein Theorem for stable minimal plateau surfaces, Annals of Global Analysis and Geometry, 67(4), 23 (2025)
  • [3] H Hong, G Wang, A splitting theorem for 3-manifold with nonnegative scalar curvature and mean-convex boundary, arXiv, 2501.08677 (2025)
  • [4] X Chai, G Wang, Scalar curvature rigidity of domains in a 3-dimensional warped product, arXiv, 2503.04025 (2025)
  • [5] X Chai, G Wang, Dihedral rigidity in hyperbolic 3-space, Transactions of the American Mathematical Society, 377(02), 807-840 (2024)
  • [6] G Wang, Allard-Type Regularity for Varifolds with Prescribed Contact Angle, arXiv, 2403.17415 (2024)
  • [7] G Wang, Index of embedded networks in the sphere, Journal of Functional Analysis, 287(7), 110525 (2024)
  • [8] H Hong, H Li, G Wang, On $\delta$ -Stable Minimal Hypersurfaces in $\mathbb{R}^{n+1}$, arXiv, 2407.03222 (2024)
  • [9] X Chai, G Wang, Scalar curvature comparison of rotationally symmetric sets, arXiv, 2304.13152 (2023)
  • [10] G Wang, Curvature estimates for stable minimal surfaces with a common free boundary, Calculus of Variations and Partial Differential Equations, 61(4), 138 (2022)
  • [11] G Wang, General Theory of Partial Differential Equations on Triple Junction Surfaces, PQDT-Global (2022)
  • [12] G Wang, Uniformization of surfaces with boundary and the application to the triple junction surfaces with negative Euler characteristic, arXiv, 2110.12656 (2021)
  • [13] X CHAI, G WANG, SCALAR CURVATURE RIGIDITY OF ROTATIONALLY SYMMETRIC DOMAINS IN A WARPED PRODUCT

 

Update Time: 2025-10-31 17:00:12