Endomorphisms of smooth projective 3-folds with non-negative Kodaira dimension.
From MaRDI portal
Publication:1607963
DOI10.2977/prims/1145476416zbMath1053.14049OpenAlexW2126172817MaRDI QIDQ1607963
Publication date: 2002
Published in: Publications of the Research Institute for Mathematical Sciences, Kyoto University (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2977/prims/1145476416
(3)-folds (14J30) Minimal model program (Mori theory, extremal rays) (14E30) Moduli, classification: analytic theory; relations with modular forms (14J15) Coverings in algebraic geometry (14E20)
Related Items
Étale endomorphisms of 3-folds. II. ⋮ Arithmetic degrees and dynamical degrees of endomorphisms on surfaces ⋮ Decomposition problem on endomorphisms of projective varieties ⋮ Negative curves on algebraic surfaces ⋮ Global \(F\)-splitting of surfaces admitting an int-amplified endomorphism ⋮ Dynamical degree and arithmetic degree of endomorphisms on product varieties ⋮ Non-density of points of small arithmetic degrees ⋮ Étale endomorphisms of 3-folds. III ⋮ Holomorphic Gromov's partial order ⋮ Singularities of varieties admitting an endomorphism ⋮ Surfaces with surjective endomorphisms of any given degree ⋮ The Fujiki class and positive degree maps ⋮ Galois coverings and endomorphisms of projective varieties ⋮ Finite morphisms of projective and Kähler manifolds ⋮ Int-amplified endomorphisms on normal projective surfaces ⋮ On isolated singularities with a noninvertible finite endomorphism ⋮ Towers of regular self-covers and linear endomorphisms of tori ⋮ Étale endomorphisms of 3-folds. I. ⋮ Remarks on log Calabi-Yau structure of varieties admitting polarized endomorphisms ⋮ A note on Kawaguchi–Silverman conjecture ⋮ Termination of extremal rays of divisorial type for the power of étale endomorphisms ⋮ Polarized endomorphisms of complex normal varieties ⋮ TOWER PROBLEM ON FINITE ÉTALE COVERINGS OF SMOOTH PROJECTIVE 3-FOLDS ⋮ Naïve blowups and canonical birationally commutative factors ⋮ COHOMOLOGICALLY HYPERBOLIC ENDOMORPHISMS OF COMPLEX MANIFOLDS ⋮ Harbourne constants, pull-back clusters and ramified morphisms ⋮ Non-algebraic compact Kähler threefolds admitting endomorphisms ⋮ Ample canonical heights for endomorphisms on projective varieties ⋮ SEVERI VARIETIES AND SELF-RATIONAL MAPS OF K3 SURFACES ⋮ Some remarks on finiteness of extremal rays of divisorial type ⋮ Compact complex surfaces admitting non-trivial surjective endomorphisms
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On the Kodaira dimension of minimal threefolds
- Logarithmic transformations on elliptic fiber spaces. II: Elliptic bundle case
- On a holomorphic fiber bundle with meromorphic structure
- Variétés kähleriennes dont la première classe de Chern est nulle
- On rational elliptic surfaces with multiple fibers
- Self maps of homogeneous spaces
- Compact varieties of surjective holomorphic endomorphisms
- A numerical criterion for uniruledness
- Crepant blowing-up of 3-dimensional canonical singularities and its application to degenerations of surfaces
- Abundance theorem for minimal threefolds
- On automorphism groups of compact Kähler manifolds
- On smooth projective threefolds with non-trivial surjective endomorphisms
- Holomorphic maps from rational homogeneous spaces of Picard number 1 onto projective manifolds
- Projective algebraic varieties whose universal covering spaces are biholomorphic to \(\mathbb{C}^n\)
- Shafarevich maps and plurigenera of algebraic varieties
- Smooth projective varieties dominated by smooth quadric hypersurfaces in any characteristic
- On minimal models of elliptic threefolds
- Flip Theorem and the Existence of Minimal Models for 3-Folds
- Multiple Fibers on Rational Elliptic Surfaces
- Log contractions and equidimensional models of elliptic threefolds
- Threefolds whose canonical bundles are not numerically effective
- Tata lectures on theta. II: Jacobian theta functions and differential equations. With the collaboration of C. Musili, M. Nori, E. Previato, M. Stillman, and H. Umemura
