- ON THE BIEBERBACH CONJECTURE AND HOLOMORPHIC XAVIER BUFF
- J. London Math. Soc. (2) 72 (2005) 689716 C 2005 London Mathematical Society doi:10.1112/S0024610705007015
- LIMITS OF DEGENERATE PARABOLIC QUADRATIC RATIONAL MAPS
- VIRTUAL IMMEDIATE BASINS OF NEWTON MAPS AND ASYMPTOTIC VALUES
- FROM LOCAL TO GLOBAL ANALYTIC CONJUGACIES XAVIER BUFF AND ADAM L. EPSTEIN
- Bifurcation measure and postcritically finite rational
- A NEW PROOF OF A CONJECTURE OF YOCCOZ XAVIER BUFF AND ARNAUD CHERITAT
- FIXED POINTS OF RENORMALIZATION. XAVIER BUFF
- THE BRJUNO FUNCTION CONTINUOUSLY ESTIMATES THE SIZE OF QUADRATIC SIEGEL DISKS.
- Math. Proc. Camb. Phil. Soc. 1 On the size of linearization domains
- COURANTS DYNAMIQUES PLURIPOLAIRES XAVIER BUFF
- DYNAMICAL CONVERGENCE AND POLYNOMIAL VECTOR FIELDS
- How regular can the boundary of a quadratic Siegel disk be? Xavier Buff and Arnaud Cheritat
- Teichmuller spaces and holomorphic dynamics BUFF Xavier
- Proceedings of the International Congress of Mathematicians Hyderabad, India, 2010
- On Thurston's pullback map Xavier Buff, Adam Epstein, Sarah Koch, and Kevin Pilgrim
- QUADRATIC JULIA SETS WITH POSITIVE AREA. XAVIER BUFF AND ARNAUD CHERITAT
- SIEGEL DISKS WITH SMOOTH BOUNDARIES ARTUR AVILA, XAVIER BUFF, AND ARNAUD CHERITAT
- ON KONIG'S ROOT-FINDING ALGORITHMS. XAVIER BUFF AND CHRISTIAN HENRIKSEN
- A parabolic Pommerenke-Levin-Yoccoz inequality.
- Scaling ratios and triangles in Siegel disks. Xavier Buff Christian Henriksen.
- Membres de certains lieux de connexite Xavier Buff : Universite Paul Sabatier, Laboratoire Emile Picard, U.F.R-M.I.G, 31062 Toulouse Cedex,
- PERTURBATIONS OF FLEXIBLE LATT`ES MAPS XAVIER BUFF AND THOMAS GAUTHIER
- UPPER BOUND FOR THE SIZE OF QUADRATIC SIEGEL XAVIER BUFF AND ARNAUD CHERITAT
- VIRTUALLY REPELLING FIXED POINTS. XAVIER BUFF
- A NEW PROOF OF A CONJECTURE OF YOCCOZ XAVIER BUFF AND ARNAUD CH ERITAT
- Communications in Mathematical Physics manuscript No 923. Julia Sets in Parameter Spaces
- ON THE ZEROS AND CRITICAL POINTS OF A RATIONAL XAVIER BUFF
- BOTTCHER COORDINATES XAVIER BUFF, ADAM L. EPSTEIN, AND SARAH KOCH
- Geometry of the Feigenbaum map. Xavier Buff
- Ensembles de Julia quadratiques de mesure de Lebesgue strictement positive
- Annals of Mathematics, 163 (2006), 148 The Brjuno function continuously
- Seminaire BOURBAKI Novembre 2004 57`eme annee, 2004-2005, no 939
- THE SOLAR JULIA SETS OF BASIC QUADRATIC CREMER POLYNOMIALS
- THE QUADRATIC DYNATOMIC CURVES ARE SMOOTH AND IRREDUCIBLE
- TWISTED MATINGS AND EQUIPOTENTIAL GLUINGS XAVIER BUFF, ADAM L. EPSTEIN, AND SARAH KOCH
