Bing Wang

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math.DG2025

Two Comments on "Laplace comparison on Kahler Ricci flow and convergence (arXiv:2509.14820v1)"

Xiuxiong Chen, Bing Wang

We clarify the definition of polarized canonical radius in the study of Kahler Ricci flow.

math.DG2021

Canonical diffeomorphisms of manifolds near spheres

Bing Wang, Xinrui Zhao

For a given Riemannian manifold $(M^{n}, g)$ which is near standard sphere $(S^{n}, g_{r o u n d})$ in the Gromov-Hausdorff topology and satisfies $R c \geq n - 1$ , it is known by Cheeger-Col…

math.DG2021

Ricci curvature integrals, local functionals, and the Ricci flow

Yuanqing Ma, Bing Wang

Consider a Riemannian manifold $(M^{m}, g)$ whose volume is the same as the standard sphere $(S^{m}, g_{r o u n d})$ . If $p > \frac{m}{2}$ and $\int_{M} \left\{ Rc-(m-1)g\right\}_{-}^{p}…