Xiaohua Zhu

most citedKähler-Ricci flow on a toric manifold with positive first Chern class

20 citations · 26 across the 2 of their papers we have counts for

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math.DG2007★ 6 cited

A note on the $K$ -stability on toric manifolds

Bin Zhou, Xiaohua Zhu

In this note, we prove that on polarized toric manifolds the relative $K$ -stability with respect to Donaldson's toric degenerations is a necessary condition for the existence of Ca…

math.DG2007★ 20 cited

Kähler-Ricci flow on a toric manifold with positive first Chern class

Xiaohua Zhu

In this note, we prove that on an $n$ -dimensional compact toric manifold with positive first Chern class, the Kähler-Ricci flow with any initial $(S^{1})^{n}$ -invariant Kähler metric c…

A note on the K-stability on toric manifolds

Kähler-Ricci flow on a toric manifold with positive first Chern class

A note on the $K$ -stability on toric manifolds