Endomorphisms of smooth projective 3-folds with non-negative Kodaira dimension

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Building blocks of étale endomorphisms of complex projective manifolds (2009, background): “However, even if we know the endomorphisms of fibers very well, it is rather difficult to determine the structure of f , as in the papers [20, 21], which have determined the structure of endomorphisms of three-dimensional projective manifolds of κ 0.”
Polarized endomorphisms of complex normal varieties (2009, methodology): “The geo- metric structure of the variety is described by methods of equivariant lifting and fibra- tions.”
Negative curves on algebraic surfaces (2011, unknown): “It is a result of Fujimoto and Nakayama ([10] and [21]) that a surface X satisfying our hypothesis is of one of the following types: (1) X is a toric surface; (2) X is a P(1)-bundle; (3) X is an abelian surface or a hyperelliptic surface; (4) X is an elliptic surface with Kodaira dimension κ(X) = 1 ”