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ARCHIVES : LIST OF COURSES 2015/2016
BASIC COURSES
A1. Representation theory and Lie theory. (J. Sauloy) SyllabusA1
A2. Introduction to complex analysis of several variables. (A. Zeriahi) SyllabusA2
A3. Arithmetic of elliptic curves. (E. Hallouin) SyllabusA3
A4. Introduction to partial differential equations.* (F. Filbet and J.M. Roquejoffre) SyllabusA4
A5. Elliptic PDE's and calculus of variations. (P. Bousquet and R. Ignat) SyllabusA5
A6. Approximation of PDE's. (D. Matignon, M. Salaun and F. Rogier) SyllabusA6
A7. Convergence of probability measures, functional limit theorems and applications. (J. Najnudel) SyllabusA7
A8. Stochastic calculus and Markov processes. (F. Panloup) SyllabusA8
A9. Asymptotic statistics and modeling. (J.M. Loubès) SyllabusA9
ADVANCED COURSES
B1. Algebraic methods in topology. (D.C. Cisinski) SyllabusB1
B2. Dynamical systems. (J. Rebelo) SyllabusB2
B3. Inverse problems and control issues for PDE's. (J. Dardé and S. Ervedoza) SyllabusB3
B4. Modeling and Numerical Simulations of Hyperbolic and Dispersive boundary value problems. (C. Besse and P. Noble) SyllabusB4
B5. Concentration inequalities: theory and applications. (M. Ledoux) SyllabusB5
B6. Mathematics of machine learning. (A. Garivier and S. Gerchinovitz) SyllabusB6
READING SEMINARS
C1. Pure mathematics. (F. Costantino)
C2. Inverse problems and image processing. (J. Fehrenbach and P. Weiss)
C3. Mathematics and Biology. (P. Cattiaux and S. Mirrahimi)
C4. Random models. (C. Pellegrini)
* This course is 36h. The first 6hours consist in a refresher mini-course. All students of courses A4,A5 ,A6 have to attend this mini-course.
You will find here a downloadable full program of the courses.
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https://departement-math.univ-tlse3.fr/m2ri-syllabus-2015-2016