Add to ORKG30 pagesWe classify birational maps of projective smooth surfaces whose non-critical periodic points are Zariski dense. In particular, we show that if the first dynamical degree is greater than one, then the periodic points are Zariski dense
Kabelka Introduction. A rational map F: C ̂ → C ̂ from the Riemann sphere to itself is bicritical i...
Abstract. In this paper we construct and study a natural invariant measure for a birational self-map...
In this paper, we study birational immersions from a very general smooth plane curve to a nonrationa...
30 pagesWe classify birational maps of projective smooth surfaces whose non-critical periodic points...
This thesis contains three parts. The first one is devoted to the study of the set of periodic point...
Consider a cohomologically hyperbolic birational self-map defined over the algebraic numbers, for ex...
We prove the following theorem. Let f be a dominant endomorphism of a projective surface over an alg...
A birational planar map F possessing a rational first integral preserves a foliation of the plane gi...
ABSTRACT. The dynamical degree λ ( f) of a birational transformation f measures the exponential grow...
65 pages. We generalized the results in the first version and add an appendix in collaboration with ...
International audienceThe dynamical degree λ(f) of a birational transformation f measures the expone...
We prove that among nonlinear endomorphisms of the projective plane, those with a periodic critical ...
Periodic points of birational maps of P2 Let f: P2 99K P2 be a birational map of P2 defined by three...
Abstract. The surface corresponding to the moduli space of quadratic en-domorphisms of P1 with a mar...
Let $S$ be a del Pezzo surface of degree $1$ over a number field $k$. The main goal of this talk is ...
Kabelka Introduction. A rational map F: C ̂ → C ̂ from the Riemann sphere to itself is bicritical i...
Abstract. In this paper we construct and study a natural invariant measure for a birational self-map...
In this paper, we study birational immersions from a very general smooth plane curve to a nonrationa...
30 pagesWe classify birational maps of projective smooth surfaces whose non-critical periodic points...
This thesis contains three parts. The first one is devoted to the study of the set of periodic point...
Consider a cohomologically hyperbolic birational self-map defined over the algebraic numbers, for ex...
We prove the following theorem. Let f be a dominant endomorphism of a projective surface over an alg...
A birational planar map F possessing a rational first integral preserves a foliation of the plane gi...
ABSTRACT. The dynamical degree λ ( f) of a birational transformation f measures the exponential grow...
65 pages. We generalized the results in the first version and add an appendix in collaboration with ...
International audienceThe dynamical degree λ(f) of a birational transformation f measures the expone...
We prove that among nonlinear endomorphisms of the projective plane, those with a periodic critical ...
Periodic points of birational maps of P2 Let f: P2 99K P2 be a birational map of P2 defined by three...
Abstract. The surface corresponding to the moduli space of quadratic en-domorphisms of P1 with a mar...
Let $S$ be a del Pezzo surface of degree $1$ over a number field $k$. The main goal of this talk is ...
Kabelka Introduction. A rational map F: C ̂ → C ̂ from the Riemann sphere to itself is bicritical i...
Abstract. In this paper we construct and study a natural invariant measure for a birational self-map...
In this paper, we study birational immersions from a very general smooth plane curve to a nonrationa...