On the Convergence of a Modified Kaehler-Ricci flow

Abstract

We study the convergence of a modified Kaeher-Ricci flow defined by Zhou Zhang. We show that the flow converges to a singular metric when the limit class is degenerate. This proves a conjecture of Zhang.

References in corpus (2)

• Limits of Calabi-Yau metrics when the Kahler class degenerates
• Stability of Bounded Solutions for Degenerate Complex Monge-Ampère equations