%0 Journal Article
%T On stability of the hyperbolic space form under the normalized Ricci flow
%A Haozhao Li
%A Hao Yin
%J Mathematics
%D 2009
%I arXiv
%X This paper studies the normalized Ricci flow from a slight perturbation of the hyperbolic metric on $\mathbb H^n$. It's proved that if the perturbation is small and decays sufficiently fast at the infinity, then the flow will converge exponentially fast to the hyperbolic metric when the dimension $n>5$.
%U http://arxiv.org/abs/0906.5529v1