Pages that link to "Item:Q2826766"
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The following pages link to Density of orbits of endomorphisms of abelian varieties (Q2826766):
Displaying 19 items.
- Density of orbits of semigroups of endomorphisms acting on the adeles (Q374079) (← links)
- Density of orbits of endomorphisms of commutative linear algebraic groups (Q1653845) (← links)
- Arithmetic and dynamical degrees on abelian varieties (Q2011694) (← links)
- Dynamical degrees of automorphisms on abelian varieties (Q2065933) (← links)
- Zariski dense orbits for regular self-maps of tori in positive characteristic (Q2075849) (← links)
- Zariski dense orbits for endomorphisms of a power of the additive group scheme defined over finite fields (Q2112772) (← links)
- Potential density of projective varieties having an int-amplified endomorphism (Q2117386) (← links)
- Periodic subvarieties of semiabelian varieties and annihilators of irreducible representations (Q2419271) (← links)
- Surjective endomorphisms of projective surfaces: the existence of infinitely many dense orbits (Q2678955) (← links)
- Remarks on algebraic dynamics in positive characteristic (Q2691795) (← links)
- Invariant curves for endomorphisms of \(\mathbb{P}^1 \times \mathbb{P}^1\) (Q2697561) (← links)
- Algebraic dynamics of skew-linear self-maps (Q3177848) (← links)
- Density of orbits of dominant regular self-maps of semiabelian varieties (Q4633623) (← links)
- Zariski dense orbits for regular self-maps on split semiabelian varieties (Q5065914) (← links)
- On endomorphisms of projective varieties with numerically trivial canonical divisors (Q5879579) (← links)
- A conjecture strengthening the Zariski dense orbit problem for birational maps of dynamical degree one (Q6041324) (← links)
- Zariski dense orbits for regular self-maps of split semiabelian varieties in positive characteristic (Q6076956) (← links)
- Rational self-maps with a regular iterate on a semiabelian variety (Q6131176) (← links)
- The existence of Zariski dense orbits for endomorphisms of projective surfaces (Q6629490) (← links)