Shu-Yu Hsu
Published 2006-12-15Version 1
In this paper we will give a rigorous proof of the lower bound for the scalar curvature of the standard solution of the Ricci flow conjectured by G. Perelman. We will prove that the scalar curvature $R$ of the standard solution satisfies $R(x,t)\ge C_0/(1-t)\quad\forall x\in\Bbb{R}^3,0\le t<1$, for some constant $C_0>0$.
A lower bound for the diameter of solutions to the Ricci flow with nonzero $H^{1}(M^{n};R)$
Short-time existence of the Ricci flow on complete, non-collapsed $3$-manifolds with Ricci curvature bounded from below
A note on the compactness theorem for 4d Ricci shrinkers
![QR code for arXiv:math/0612426 [math.DG]](http://oss.arxitics.com/images/favicon.svg)