In this paper, we will establish a regularity theory for the Kähler–Ricci flow on Fano n-
manifolds with Ricci curvature bounded in L p-norm for some p> n. Using this regularity …

arXiv:math/0612107v1 [math.DG] 4 Dec 2006 Page 1 arXiv:math/0612107v1 [math.DG] 4 Dec
2006 Manifolds with A Lower Ricci Curvature Bound Guofang Wei ∗ Abstract This paper is a …

We prove mean curvature and volume comparison estimates on smooth metric measure
spaces when their integral Bakry–Émery Ricci tensor bounds, extending Wei–Wylie's …

In this article we study stability and compactness wrt measured Gromov-Hausdorff
convergence of smooth metric measure spaces with integral Ricci curvature bounds. More …

In this paper, we prove a reverse Hölder inequality for the eigenfunction of the Dirichlet
problem on domains of a compact Riemannian manifold with the integral Ricci curvature …

Inspired by a recent work due to J.-Y. Wu (Potential Anal 58: 203–223, 2023), we prove
several new compactness criteria for complete Riemannian manifolds via integral radial m …

A Ricci curvature bound is weaker than a sectional curvature bound but stronger than a
scalar curvature bound. Ricci curvature is also special that it occurs in the Einstein equation …

Consider a Riemannian manifold $(M^{m}, g) $ whose volume is the same as the standard
sphere $(S^{m}, g_ {round}) $. If $ p\!>\!\frac {m}{2} $ and $\int _ {M}\!\left\{Rc\!-\!(m\!-\! 1) …

In this paper we first discuss weighted mean curvature and volume comparisons on smooth
metric measure space (M, g, e^-f dv)(M, g, e-fdv) under the integral Bakry–Émery Ricci …

In this paper, we will use the normalized intetral Ricci curvature to investigate Liouville type
property of $ p $ harmonic function on Riemannian manifold. secondly, we will use the BiRic …