Article
Licensed
Unlicensed
Requires Authentication
Convergence of the Kähler–Ricci flow on Fano manifolds
-
Gang Tian
and
Xiaohua Zhu
Published/Copyright:
March 23, 2012
Abstract
In this article, we give an alternative proof for the convergence of the Kähler –Ricci flow on a Fano manifold (M, J). The proof differs from the one in our previous paper [J. Amer. Math. Sci. 17 (2006), 675 –699]. Moreover, we generalize the main theorem given there to the case that (M, J) may not admit any Kähler–Einstein metrics.
Received: 2011-04-25
Revised: 2011-06-30
Published Online: 2012-03-23
Published in Print: 2013-05
©[2013] by Walter de Gruyter Berlin Boston
You are currently not able to access this content.
You are currently not able to access this content.
Articles in the same Issue
- Deformation of the O'Grady moduli spaces
- Maximal and reduced Roe algebras of coarsely embeddable spaces
- Einstein manifolds and extremal Kähler metrics
- On the limit distributions of some sums of a random multiplicative function
- The index of a transverse Dirac-type operator: the case of abelian Molino sheaf
- Traces on symmetrically normed operator ideals
- On commutative, operator amenable subalgebras of finite von Neumann algebras
- Convergence of the Kähler–Ricci flow on Fano manifolds
Articles in the same Issue
- Deformation of the O'Grady moduli spaces
- Maximal and reduced Roe algebras of coarsely embeddable spaces
- Einstein manifolds and extremal Kähler metrics
- On the limit distributions of some sums of a random multiplicative function
- The index of a transverse Dirac-type operator: the case of abelian Molino sheaf
- Traces on symmetrically normed operator ideals
- On commutative, operator amenable subalgebras of finite von Neumann algebras
- Convergence of the Kähler–Ricci flow on Fano manifolds
