| Lecturer |
Title |
Lectures |
Seminars |
| D. Anosov | Elements of probability theory from axioms to randoms walks. | 1 | 4 |
| I. Arzhantsev | Quiver represententions and matrix problems | | 4 |
| V. Arnold | Continued fractions of square roots of integer numbers | 2 | 4 |
| Yu. Burman | Infinte bases | | 3 |
| A. Bufetov, A. Vashenko | Martin Boundary for the Young graph | | 4 |
| N. Dolbilin | A. Alexandrov's uniqueness theorem on convex polytops. | 1 | |
| A. Kanel-Belov | Word's combinatorics and symbolic dynamics. | | 4 |
| V. Bykovskii | Ya. Uspensky's involution | 1 | 1 |
| A. Vershik | And what will take place if n is too big? | 2 | 1 |
| E. Ghys | Osculating curves. | 1 | 2 |
| D. Zvonkine | From statistical physics to mathematical problems. | | 4 |
| M. Kazaryan | Tropical and arctic geometry. | | 4 |
| V. Kleptsyn | Discrete complex analysis and lattice models. | | 4 |
| Yu. Kudryashov | Billiards and drums. | | 4 |
| S. Lando | Umbral calculus. | | 2 |
| N. Moshevitin | Farey Series. | | 4 |
| S. Novikov | Discrete complex analysis and the Lobachevsky plane. | 1 | |
| I. Panin | Voevodsky's methods. | | 4 |
| G. Panina | Linkages, colored graphs and polyhedra turned inside out. | | 4 |
| Yu. Pritykin | What is P vs. NP problem? | | 4 |
| V. Protassov | Visual theory of extremum. | | 4 |
| A. Raigorodsky | Models of random graphs. | | 3 |
| A. Raigorodsky | Coloring of graphs and topology. | | 1 |
| M. Raskin | Introduction to the game theory. | | 4 |
| A. Skopenkov | Algebraic topology from the geometrical point of view. | | 4 |
| M. Skopenkov | Ramsey theory of links. | | 4 |
| E. Smirnov | Coxeter groups and regular polyhedra. | | 4 |
| A. Sossinsky | The theory of knots. | 1 | 2 |
| V. Tihomirov | Mathematics and laws of the nature. | 1 | |
| V. Uspensky | Computable real numbers and their enumerations. | 1 | |
| V. Uspensky | Leech lattice or On a road towards the Monster. | | 3 |
| V. Uspensky | Transfinite induction. | | 1 |
| A. Ustinov | On the solutions of two Arnold's problems . | | 3 |
| G. Shabat | Planar curves. | | 4 |
| I. Yashenko | Compacts and compactness. | 1 | 1 |
