We classify bimeromorphic self-maps f: X [inline-graphic xmlns: xlink=" http://www. w3.
org/1999/xlink" xlink: href=" 01i"/] of compact Kähler surfaces X in terms of their actions f*: H …

We study the limit distribution of zeros of certain sequences of holomorphic sections of high
powers MN of a positive holomorphic Hermitian line bundle L over a compact complex …

Arithmetic dynamics is the study of number theoretic properties of dynamical systems. A
relatively new field, it draws inspiration partly from dynamical analogues of theorems and …

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 …

The polarization of Λ baryons from Z decays is studied with the Aleph apparatus. Evidence
of longitudinal polarization of s quarks from Z decay is observed for the first time. The …

Let L (f)=∫ log∥ Df∥ d μ f denote the Lyapunov exponent of a rational map, f: P 1→ P 1. In
this paper, we show that for any holomorphic family of rational maps {f λ: λ X} of degree d> …

Abstract Let f: X⤏ X be a dominant rational map of a smooth projective variety defined over a
characteristic 0 global field K, let δ f be the dynamical degree of f, and let h X: X (K¯)→[1,∞) …

Let X be a normal projective variety defined over an algebraically closed field of arbitrary
characteristic. We study the sequence of intermediate degrees of the iterates of a dominant …

On se propose d'exposer les premiers éléments d'une théorie de Fatou-Julia pour les
applications rationnelles dans Pk. On considere essentiellement les aspects utilisant la …

Let X be a projective manifold and f: X→ X a rational map** with large topological degree,
d_t>λ_k-1(f):= the dynamical degree of f. We give an elementary construction of a probability …