Ricci flow of negatively curved incomplete surfaces
arXiv:0906.3309 · doi:10.1007/s00526-009-0290-x
Abstract
We show uniqueness of Ricci flows starting at a surface of uniformly negative curvature, with the assumption that the flows become complete instantaneously. Together with the more general existence result proved in [10], this settles the issue of well-posedness in this class.
11 pages