INSTITUTO DE MATEMÁTICA E ESTATÍSTICA
BLOCO H, SALA 205, CAMPUS DO GRAGOATÀ, UFF
19, 20 e 21 de FEVEREIRO DE 2020
Wednesday , february 19th: The “classical” theorem of Ratner
10-12 Plinio Guillel, The case of SL(2,R): Hedlund and Dani-Smillie’s theorem
13:30-15:30 Felix Lequen, A modern proof of Ratner’s theorem following Einsiedler, Margulis, Mohammadi, Venkatesh
16-17 Alejandro Kocsard , Some consequences (Oppenheim conjecture, etc)
Thursday , february 20th: Benoist-Quint’s Theorem
10-12 Florestan Martin-Baillon, Basics on Markov processes (martingale’s theorem) and random matrix products (Lyapunov exponents)
13:30-15: 30 Gabriel Calsamiglia, Proof of BQ’s theorem in the SL(2,R)-case I: the stable foliation and the horocyclic flow
16-18 Bertrand Deroin, Proof of BQ’s theorem in the SL(2,R)-case II: the exponential drift argument
Friday, february 21st: Affine manifolds in Teichmüller dynamics
10-13 Florent Ygouf
With the support of UFF and CNPq
gcalsamiglia (at) id.uff.br and bertrand.deroin (at) gmail.com