Pages that link to "Item:Q1012972"
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The following pages link to Conjecture of Tits type for complex varieties and theorem of Lie-Kolchin type for a cone (Q1012972):
Displaying 18 items.
- A theorem of Tits type for automorphism groups of projective varieties in arbitrary characteristic. With an appendix by Tomohide Terasoma (Q785358) (← links)
- A theorem of Tits type for compact Kähler manifolds (Q1030521) (← links)
- Algebraic varieties with automorphism groups of maximal rank (Q1934301) (← links)
- Automorphism groups of positive entropy on minimal projective varieties (Q1959662) (← links)
- Compact Kähler manifolds admitting large solvable groups of automorphisms (Q2354369) (← links)
- On the Lefschetz and Hodge-Riemann theorems (Q2509817) (← links)
- Zero entropy automorphisms of compact Kähler manifolds and dynamical filtrations (Q2671211) (← links)
- Finiteness of solvable automorphisms with null entropy on a compact Kähler manifold (Q2854233) (← links)
- COHOMOLOGICALLY HYPERBOLIC ENDOMORPHISMS OF COMPLEX MANIFOLDS (Q3395346) (← links)
- Criteria for the existence of equivariant fibrations on algebraic surfaces and hyperkähler manifolds and equality of automorphisms up to powers: a dynamical viewpoint (Q3458305) (← links)
- Super-potentials for currents on compact Kähler manifolds and dynamics of automorphisms (Q3574775) (← links)
- Version kählérienne d'une conjecture de Robert J. Zimmer (Q4651830) (← links)
- Free abelian group actions on normal projective varieties: submaximal dynamical rank case (Q5075664) (← links)
- Compact Kähler manifolds with automorphism groups of maximal rank (Q5420131) (← links)
- Hodge-Riemann property of Griffiths positive matrices with \((1,1)\)-form entries (Q6602144) (← links)
- A Tits alternative for endomorphisms of the projective line (Q6620349) (← links)
- Endomorphisms of a variety of Ueno type and Kawaguchi-Silverman conjecture (Q6631490) (← links)
- Fibered Calabi-Yau threefolds with relative automorphisms of positive entropy and \(c_2\)-contractions (Q6661015) (← links)