| 09:00-09:55 |
10:15-11:10 10:15-10:45 (10th) |
11:20-12:15 11:00-11:55 (10th) | 14:00-14:55 | 15:00-15:55 | 16:30-17:25 | |
| 10th | J.-P. Ramis*1 | M. Mazzocco*2 | J. Sauloy | A. Granier | L. Di Vizio | |
| 11th | H. Tahara | S. Malek | H. Sakai | K. Okamoto | F. Loray | D. Bertrand |
| 12th | K. Iwasaki | O. Lisovvy | Y. Ohyama | |||
| 13th | B. Malgrange | L. Teyssier | K. Takemura | H. Kimura | V. Heu | R. Conte |
*1) 10:15-10:45
*2) 11:00-11:55
| Daniel Bertrand (Paris) | On Manin's kernel theorem | |
| Robert Conte (Cachan) | Elliptic general analytic solutions | |
| Lucia di Vizio (Paris) | q-difference equations with |q|=1 | |
| Anne Granier (Toulouse) | A Galois D-groupoid for q-difference systems | |
| Viktoria Heu (Rennes) | Isomonodromic deformations and maximally stable bundles | |
| Katsunori Iwasaki (Kyushu) | Periodic solutions to Painlevé VI | |
| Hironobu Kimura (Kumamoto) | On the Schlesinger systems and their particular solutions of hypergeometric type | |
| Oleg Lisovyy (Tours) | Algebraic solutions of the sixth Painleve equation | |
| Frank Loray (Rennes) | Dynamics on character varieties and irreducibility of the Painlevé VI equation | |
| Stéphane Malek (Lille) | On Gevrey functions solutions of partial differential equations with fuchsian and irregular singularities | |
| Bernard Malgrange (Grenoble) | Differential algebraic groups | |
| Marta Mazzocco (Manchester) | Hankel determinant formulae for the Painlevé equations | |
| Kazuo Okamoto (Tokyo) | ||
| Yousuke Ohyama (Osaka) | Linear monodromy of the Painlevé transcendents | |
| Jean-Pierre Ramis (Toulouse) | From Painlevé to Okamoto | |
| Hidetaka Sakai (Tokyo) | Monodromy preserving deformation and 4-dimensional Painlevé type equations | |
| Jacques Sauloy (Toulouse) | The local q-difference Galois group : what it is and what it acts on | |
| Hidetoshi Tahara (Sophia) | On a reduction of Briot-Bouquet type partial differential equation in a resonant cases | |
| Loïc Teyssier (Strasbourg) | A tentative definition of the local Painlevé property for complex foliations | |
| Koichi Takemura (Yokohama City Univ) | Heun's equation and the space of initial conditions for Painleve VI |