Curvature growth of some 4-dimensional gradient Ricci soliton singularity models
Differential Geometry
2021-03-30 v2 Algebraic Topology
Abstract
In this note we discuss estimates for the curvature of 4-dimensional gradient Ricci soliton singularity models by applying Perelman's point selection, a fundamental result of Cheeger and Naber, and topological lemmas.
Keywords
Cite
@article{arxiv.1903.09181,
title = {Curvature growth of some 4-dimensional gradient Ricci soliton singularity models},
author = {Bennett Chow and Michael Freedman and Henry Shin and Yongjia Zhang},
journal= {arXiv preprint arXiv:1903.09181},
year = {2021}
}
Comments
Revised version, as appeared in Advances in Mathematics 372 (2020), article number 107303. We would like to thank the referee for their suggestions