4 citations · 7 across the 5 of their papers we have counts for
5 papers
Optimal diameter estimates of three-dimensional Ricci limit spaces
Bo Zhu, Xingyu Zhu
In this note, we prove that positive scalar curvature can pass to three dimensional Ricci limit spaces of non-negative Ricci curvature when it splits off a line. As a corollary, we…
Positive Scalar Curvature Meets Ricci Limit Spaces
Jinmin Wang, Zhizhang Xie, Bo Zhu +1
We investigate the influence of uniformly positive scalar curvature on the size of a non-collapsed Ricci limit space coming from a sequence of -manifolds with non-negative Ricci…
Geometry of positive scalar curvature on complete manifold
Bo Zhu
In this paper, we study the interplay of geometry and positive scalar curvature on a complete, non-compact manifold with non-negative Ricci curvature. In three-dimensional manifold…
Uryson width of three dimensional mean convex domain with non-negative Ricci curvature
Zhichao Wang, Bo Zhu
We prove that for every three dimensional manifold with nonnegative Ricci curvature and strictly mean convex boundary, there exists a Morse function so that each connected componen…
On a dichotomy of the curvature decay of steady Ricci soliton
Pak-Yeung Chan, Bo Zhu
We establish a dichotomy on the curvature decay for four dimensional complete noncompact non Ricci flat steady gradient Ricci soliton with linear curvature decay and proper potenti…