The dynamical degree $\lambda (f) $ of a birational transformation $ f $ measures the
exponential growth rate of the degree of the formulas that define the $ n $ th iterate of $ f …

Let 𝕂 be an algebraically closed field of arbitrary characteristic, X and Y irreducible possibly
singular algebraic varieties over 𝕂. Let f: X⊢ X and g: Y⊢ Y be dominant correspondences …

Equidistribution of the orbits of points, subvarieties or of periodic points in complex dynamics
is a fundamental problem. It is often related to strong ergodic properties of the dynamical …

We show that a characteristic 0 0 model X_R → Spec\, R XR→ Spec R, with Picard number
1 1 over a geometric generic point, of a K3 surface in characteristic p ≥ 3 p≥ 3, essentially …

We show that, in any dimension greater than one, there are an abelian variety, a smooth
rational variety and a Calabi–Yau manifold, with primitive birational automorphisms of first …

We present a method to generate many automorphisms of a supersingular K 3 surface in
odd characteristic. As an application, we show that if p is an odd prime less than or equal to …

In this article we give a strategy to decide whether the logarithm of a given Salem number is
realized as entropy of an automorphism of a supersingular K3 surface in positive …

Let K be an algebraically closed field, X a smooth projective variety over K and f WX! X a
dominant regular morphism. Let Ni. X/be the group of algebraic cycles, of codimension i …

A theorem of Tits type for automorphism groups of projective varieties in arbitrary
characteristic | Mathematische Annalen Skip to main content SpringerLink Account Menu …

We determine the minimum positive entropy of complex Enriques surface automorphisms.
This together with McMullen's work completes the determination of the minimum positive …