Teichmüller theory and moduli spaces of Riemann surfaces have a special role in modern mathematics: they have been a fruitful playground for ideas and methods from complex and algebraic geometry, topology, analysis, and more recently dynamical systems. The main goal of this graduate school is to give the students the opportunity to learn about the various geometric structures on Riemann surfaces and their moduli, and related concepts in Teichmüller theory
The core of the school will be four mini-courses given by
Richard Canary (University of Michigan)
Carlos Matheus (CNRS- Ecole Polytechnique)
Yair Minsky (Yale University)
Scott Wolpert (University of Maryland)
Organized by: Samuel Grushevsky, Babak Modami, and Leon Takhtajan