A theorem of Tits type for compact Kahler manifolds
arXiv:0805.4114 · doi:10.1007/s00222-008-0166-2
Abstract
We prove a theorem of Tits type about automorphism groups for compact Kahler manifolds, which has been conjectured in the paper [KOZ].
Inventiones Mathematicae (to appear), 11 pages
Cited by in corpus (9)
- Compact Kähler manifolds admitting large solvable groups of automorphisms
- Zero entropy automorphisms of compact Kähler manifolds and dynamical filtrations
- Criteria for the existence of equivariant fibrations on algebraic surfaces and hyperkähler manifolds and equality of automorphisms up to powers - a dynamical viewpoint
- Free abelian group actions on normal projective varieties: sub-maximal dynamical rank case
- A theorem of Tits type for automorphism groups of projective varieties in arbitrary characteristic (with an appendix by Tomohide Terasoma)
- An upper bound for polynomial volume growth of automorphisms of zero entropy
- Existence of the equivariant minimal model program for compact Kähler threefolds with the action of an abelian group of maximal rank
- Polynomial volume growth of quasi-unipotent automorphisms of abelian varieties (with an appendix in collaboration with Chen Jiang)
- Canonical heights for abelian group actions of maximal dynamical rank