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Asymptotic product conjecture for the Calabi ansatz metric on $\mathbb C^k$
Let $\omega$ be the metric on $\mathbb C^k$ determined by Lemma, and let $\omega_p=iD_0\partial\bar{\partial}s^p$ , where $s=|z|^2$ on $\mathbb C^k$ . Say that a metric is asymptotic…
openkahler-geometry noncompact-geometry toric-geometry
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Asymptotic product conjecture for the Calabi ansatz metric on Ck\mathbb C^kCk