Abstract
Let $B$ be a smooth projective surface, and let $\mathcal{L} $ be an ample line bundle on $B$. The aim of this paper is to study the families of elliptic Calabi-Yau threefolds sitting in the bundle $\mathbb{P} (\mathcal{L}^a \oplus \mathcal{L}^b \oplus \mathcal{O}_B)$ as anticanonical divisors. We will show that the number of such families is finite.
Citation
Andrea Cattaneo. "Families of Calabi-Yau elliptic fibrations in $\mathbb{P} (\mathcal{L}^a \oplus \mathcal{L}^b \oplus \mathcal{O}_B)$." Rocky Mountain J. Math. 48 (7) 2135 - 2162, 2018. https://doi.org/10.1216/RMJ-2018-48-7-2135
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