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UID:6326@i2m.univ-amu.fr
DTSTART;TZID=Europe/Paris:20210920T000000
DTEND;TZID=Europe/Paris:20210924T000000
DTSTAMP:20241211T150140Z
URL:https://www.i2m.univ-amu.fr/evenements/advancing-bridges-in-complex-dy
 namics/
SUMMARY:Conference (CIRM\, Luminy\, Marseille): Advancing Bridges in Comple
 x Dynamics
DESCRIPTION:Conference: \n\n\n\n\n\n\n Time Schedule \n\n\n\n Abstracts \n\
 n\n\n\n\n Participants \n\n\n\n\n\n Videos \n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\
 n\n\n\nCONFERENCE\n\nAdvancing Bridges in Complex Dynamics\nAvancer les co
 nnections dans la dynamique complexe\n\n20 - 24 September 2021\n\n\n\n\n\n
 \n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\nScientific Committee \nComité scientifi
 que\nNuria Fagella (University of Barcelona)\nMisha Lyubich (Stony Brook U
 niversity)\nDierk Schleicher (Aix-Marseille Université)\n\n \n\nOrganizi
 ng Committee\nComité d'organisation\nAnna Miriam Benini (University of Pa
 rma)\nKostiantyn Drach (Aix-Marseille Université)\nDzmitry Dudko (Stony B
 rook University)\nMikhail Hlushchanka (Aix-Marseille Université / Utrecht
  University)\nDierk Schleicher (Aix-Marseille Université)\n\n\n\n\n\n\n\n
 Description\n\n\n\n\n\n\n\n\n\nComplex dynamics\, in the sense of iteratio
 n theory of holomorphic mappings\, is a very active and deep field with ma
 ny connections all across mathematics\, with profound recent developments 
 and important goals. Its connections to other branches of mathematics incl
 ude geometry of 3-manifolds (through Sullivan’s celebrated “dictionary
 ” between holomorphic dynamics and Kleinian groups\, as well as Thurston
 ’s geometrization theory)\, algebra (in particular group theory\, throug
 h Nekrashevych’ theory of Iterated Monodromy Groups)\, renormalization (
 that plays an important role in the study of holomorphic dynamics as well 
 as in physics)\, all the way to numerical analysis (many equation solvers 
 and root finders are iterated holomorphic maps).\nOur focus will be on sel
 ected topics of holomorphic dynamics that have seen substantial developmen
 ts in the past years that open up new perspectives and vistas. We will put
  particular emphasis on their interconnections\, helping an actively devel
 oping field to maintain coherence and a view towards “the whole picture
 ”. One substantial ingredient of the conference is the Advanced Grant of
  the European Research Council “Hologram” by one of the organizers\; t
 he intended time period for the conference (September 2021) marks the conc
 lusion of this grant\, so it is a good opportunity to “pass on the torch
 ” to the community-at-large in terms of accomplishments and questions ac
 hieved. We hope that the results of this grant will inspire our colleagues
  to apply for other major grants\, ERC and other wise.\n\n\n\nLa dynamique
  complexe\, au sens de la théorie itérative des applications holomorphes
 \, est un domaine très actif et profond qui entretient de nombreuses conn
 exions\, essentiellement mathématiques\, et qui compte de récents dével
 oppements spectaculaires et des objectifs fondamentaux. Ses liens avec d
 ’autres branches des mathématiques comprennent la géométrie des vari
 étés de dimension trois (via le célèbre “dictionnaire” de Sullivan
  entre la dynamique holomorphe et les groupes kleinéens et via la géomé
 trisation de Thurston)\, l’algèbre (en particulier la théorie géomét
 rique des groupes\, et plus particulièrement la théorie de Nekrashevych 
 sur les groupes de monodromie itérée)\, la renormalisation (qui joue un 
 rôle important dans l’ étude de la dynamique holomorphe ainsi qu’en 
 physique)\, allant jusqu’à l’analyse numérique (de nombreux solveurs
  d’équations et recherches de racines utilisent des applications holomo
 rphes itérées).\nNous nous concentrerons sur des sujets soigneusement ch
 oisis de la dynamique holomorphe qui ont connu des développements substan
 tiels au cours de ces dernières années et qui ouvrent de nouvelles persp
 ectives ainsi que des points de vue originaux. Nous mettrons particulèrem
 ent l’accent sur leurs interactions\, afin de s’assurer que ces domain
 es en plein essor maintiennent la cohérence nécessaire à une vision glo
 bale du sujet. Un ingrédient important de la conférence est la bourse 
 “European Research Council (ERC) Advanced Grant” Hologram détenue par
  l’un des organisateurs car la période prévue pour la conférence —s
 eptembre2021— marque la fin de cette subvention : c’est donc là une b
 onne occasion de “passer le flambeau” à la communauté en dressant le
  bilan des accomplissements réalisés et en posant les questions qui en s
 ont issues. Nous espérons que les résultats obtenus grâce à cette bour
 se inspireront nos collègue à candidater sur d’autres bourses de cette
  ampleur\, ERC et/ou autres.\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\nInvited Spea
 kers\n\nXavier Buff (Université Paul Sabatier)    Tips of tongues in t
 he double standard family\nDavoud Cheraghi (Imperial College London)   
  Arithmetic geometric models for the renormalisation of irrationally indif
 ferent attractors\nNuria Fagella (University of Barcelona)    Meromorph
 ic maps of finite type: parameter space\nMikhail Lyubich  (Stony Brook Un
 iversity)    Story of the Feigenbaum point\nJohn Milnor  (Stony Brook 
 University)    Real quadratic rational maps\nSabyasachi Mukherjee (Tata
  Institute of Fundamental Research)    Interbreeding in conformal dynam
 ics\, and its applications near and far\nVolodymyr Nekrashevych (Texas A&a
 mp\;M University)    Contracting self-similar groups and conformal dime
 nsion\nCarsten Petersen (Roskilde University)    A dynamical homeomorph
 ism between the Mandelbrot set M and the parabolic Mandelbrot set M_1 \nP
 ascale Roesch  (Université Paul Sabatier)    Walk in some parameter s
 pace\nGwyneth Stallard (Open University)    Relationships between orbit
 s of interior and boundary points of wandering domains\n\n\n\n\n\n \n\n\n
 \n\n\nJunior Speakers\n\nKonstantin Bogdanov (Aix-Marseille Université) 
    Transcendental dynamics and infinite-dimensional Thurston theory\nAnd
 rew Brown (University of Liverpool)    Eremenko’s Conjecture\, Devane
 y’s Hairs\, and the Growth of Counterexamples \nRoman Chernov (Aix-Mars
 eille Université)    On the core entropy for cosine family\nCaroline D
 avis (Indiana University)    Elastic matings \nGabriela Alexandra Este
 vez Jacinto (Universidade Federal Fluminense)    Hyperbolicity of renor
 malization for bi-cubic circle maps with bounded combinatorics\nAlex Kapia
 mba (University of Michigan)    A strong Yoccoz inequality\nKirill Laze
 bnik (University of Toronto)    Transcendental Julia sets of minimal Ha
 usdorff dimension\nDavid Marti-Pete (University of Liverpool)    Wander
 ing lakes of Wada\nHongming Nie (Pontificia Universidad Católica de Chile
 )    Boundedness of hyperbolic components for Newton maps\nYusheng Luo 
 (Stony Brook University)    The boundaries of the main hyperbolic compo
 nent\nLeticia Pardo-Simon (Institute of Mathematics of the Polish Academy 
 of Sciences)    Entire functions with Cantor bouquet Julia sets\nInsung
  Park (Indiana University Bloomington)    Julia sets with Ahlfors regul
 ar conformal dimension one\nBernhard Reinke (Aix-Marseille Université) 
    Iterated monodromy groups and transcendental dynamics\nSergey Shemyak
 ov (Aix-Marseille Université)    Transcendental Thurston Theory for en
 tire functions and compositions \nJames Waterman (Stony Brook University)
      Docile entire functions\n\n\n\n\n\n\n\n\n\nMini Courses\n\n\n\n\n
 \n\n\n\nRenormalization:\nKostiantyn Drach (Aix-Marseille Université)  
   Box renormalization as a "black box"\nDzmitry Dudko (Stony Brook Univer
 sity)    Near-degenerate regime in neutral renormalization\nMitsuhiro S
 hishikura (Kyoto University)    Renormalization in Complex Dynamics\n[s
 u_spacer size="10"]\nTranscendental dynamics:\nAnna Miriam Benini (Univers
 ity of Parma)    Transcendental dynamics part I \nChristopher Bishop (
 Stony Brook University)    Transcendental functions with small singular
  sets\nLasse Rempe (University of Liverpool)    Dynamics in the Speiser
  class\n\n \n\nThurston theory:\nJohn Hubbard (Cornell University)    
 Introduction to Thurston’s theorems\nDylan Thurston (Indiana University 
 Bloomington)    Characterizing rational maps positively using graphs\nB
 ecca Winarski (College of the Holy Cross)    Characterizing Thurston ma
 ps by lifting trees\n[su_spacer size="10"]\nGlobal dynamics:\nLaurent Bart
 holdi (Georg-August University of Göttingen)    Quadratic polynomials 
 (mini-course Global dynamics)\nMario Bonk (University of California\, Los 
 Angeles)    The visual sphere of an expanding Thurston map\nMikhail Hlu
 shchanka (Aix-Marseille Université/Utrecht University)\n\n\n\n\n\n
ATTACH;FMTTYPE=image/jpeg:https://www.i2m.univ-amu.fr/wp-content/uploads/2
 020/12/image_gdac-Left-The-Newton-map-for-a-polynomial-of-degree-7-showing
 -that-every-root-can-be-fig3-Hubbard-Sutherland-Schleicher-600x137-1.jpg
CATEGORIES:Colloque
LOCATION:Luminy - CIRM\, 163 Avenue de Luminy\, Marseille\, 13009\, France
X-APPLE-STRUCTURED-LOCATION;VALUE=URI;X-ADDRESS=163 Avenue de Luminy\, Mars
 eille\, 13009\, France;X-APPLE-RADIUS=100;X-TITLE=Luminy - CIRM:geo:0,0
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