Generic Perturbation of Parabolic Points Having More Than One Attracting Petal

Conférence de systèmes dynamiques.

Résumé

With Christiane Rousseau we study generic one-parameter perturbation of holomorphic vector fields in complex dimension one, with the aim of applying this to the study of bifurcation loci of one-parameter families.

Generic Perturbation of Parabolic Points Having More Than One Attracting Petal

Résumé

Intervenant(s)

Arnaud Chéritat

Événements

Almost Reducibility for the Quasi-Periodic Linear Wave Equation…

Pacman Renormalization and Scaling of Satellite Mandelbrot Copies near…

Plane Cubics, Quadrilaterals and Totally Geodesic Surfaces in Moduli S…

On Birkhoff Sums and Roth Type Conditions for Interval Exchange Transf…

Lyapunov Exponents of Continuous Cocycles

Singularities of Real Analytic Curves

Birkhoff Conjecture for Convex Planar Billiards and Deformational Spec…

Strong Dissipative Diffeomorphisms of the Disk with Zero Entropy: Stru…

Generic Perturbation of Parabolic Points Having More Than One Attracti…

Effective Equidistribution of Twisted Horocycles and Fourier Coefficie…

Equidistribution of Square-Tiled Surfaces, Meanders, and Masur-Veech V…

TBA

Jean-Christophe : du lycée au Collège

Symétries et conditions optimales de linéarisation en dynamique quasi-périodique

Dynamique des polynômes quadratiques

Homoclinic Bifurcations: Our Collaboration with Jean-Christophe Yoccoz

Jean-Christophe Yoccoz et les surfaces plates

L'école mathématique d'un maître

Voir aussi