Abstract
This article is a continuation of the paper [6]. Smooth complex projective 3-folds with nonnegative Kodaira dimension admitting nontrivial surjective endomorphisms are completely determined. Especially, it is proved that, for such a 3-fold $X$, there exist a finite étale Galois covering $\Tilde{X} \longrightarrow X$ and an abelian scheme structure $\Tilde{X} \longrightarrow T$ over a smooth variety $T$ of dimension $\leq 2$.
Citation
Yoshio Fujimoto. Noboru Nakayama. "Endomorphisms of smooth projective $3$-folds with nonnegative Kodaira dimension, II." J. Math. Kyoto Univ. 47 (1) 79 - 114, 2007. https://doi.org/10.1215/kjm/1250281069
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