Ricci flow on Kahler-Einstein manifolds

This is the continuation of our earlier article [10]. For any Kahler-Einstein surfaces with positive scalar curvature, if the initial metric has positive bisectional curvature, then we have proved (see [10]) that the Kahler-Ricci flow converges exponentially to a unique Kahler-Einstein metric in the end. This partially answers a long-standing problem in Ricci flow: On a compact Kahler-Einstein manifold, does the Kahler-Ricci flow converge to a Kahler-Einstein metric if the initial metric has positive bisectional curvature? In this article we give a complete affirmative answer to this problem.