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Summer School "Contemporary Mathematics", 2008
(July 18–29, 2008, Dubna)

Summer School "Contemporary Mathematics", 2008

Since 2001, the Russian Academy of Sciences (Department of mathematical sciences), the Steklov Mathematical Institute, the Moscow Depatment for Education and the Moscow Center for Continuous Mathematical Education organize a summer school, unique in its choice of professors and participants.

During two weeks around a hundred students of high-school or from the first two years of university take part in 70–80 lectures and seminars.

Website: http://www.mccme.ru/dubna/2008

Organizing Committee
Arnold Vitaly Dmitrievich (Vice-chairman)
Yaschenko Ivan Valerievich (Vice-chairman)

Chair of the scientific committee
Sosinskii Aleksei Bronislavovich

Organisations
Branch of Mathematical Sciences, Russian Academy of Sciences
Steklov Mathematical Institute of Russian Academy of Sciences, Moscow
Moscow Center for Continuous Mathematical Education
Department of education, Moscow city


Summer School "Contemporary Mathematics", 2008, Dubna, July 18–29, 2008

July 19, 2008
1. Continued fractions of square roots of the integers. Part 1
V. I. Arnol'd
July 19, 2008 09:30, Dubna
V. I. Arnol'd
  
2. Computable real numbers and their enumerations
V. A. Uspenskii
July 19, 2008 17:00, Dubna
V. A. Uspenskii
  

July 20, 2008
3. Elements of probability theory: from axioms to randoms walks
D. V. Anosov
July 20, 2008 11:15, Dubna
D. V. Anosov
  
4. Umbral calculus. Part 1
S. K. Lando
July 20, 2008 12:45, Dubna
S. K. Lando
  
5. Linkages, colored graphs and polyhedra turned inside out. Part 1
G. Yu. Panina
July 20, 2008 15:30, Dubna
G. Yu. Panina
  

July 21, 2008
6. Compacta and compactness
I. V. Yaschenko
July 21, 2008 09:30, Dubna
I. V. Yaschenko
  
7. Continued fractions of square roots of the integers. Part 2
V. I. Arnol'd
July 21, 2008 11:15, Dubna
V. I. Arnol'd
  
8. Umbral calculus. Part 2
S. K. Lando
July 21, 2008 12:45, Dubna
S. K. Lando
  

July 22, 2008
9. Knots and braids. Part 1
A. B. Sossinski
July 22, 2008 09:30, Dubna
A. B. Sossinski
  
10. Continued fractions of square roots of the integers. Part 3
V. I. Arnol'd
July 22, 2008 15:30, Dubna
V. I. Arnol'd
  

July 23, 2008
11. Linkages, colored graphs and polyhedra turned inside out. Part 2
G. Yu. Panina
July 23, 2008 11:15, Dubna
G. Yu. Panina
  

July 24, 2008
12. Continued fractions of square roots of the integers. Part 4
V. I. Arnol'd
July 24, 2008 11:15, Dubna
V. I. Arnol'd
  
13. Knots and braids. Part 2
A. B. Sossinski
July 24, 2008 12:45, Dubna
A. B. Sossinski
  
14. From statistical physics to mathematical problems. Part 1
D. A. Zvonkine
July 24, 2008 17:00, Dubna
D. A. Zvonkine
  

July 25, 2008
15. Osculating curves. Part 1
É. Ghys
July 25, 2008 09:30, Dubna
É. Ghys
  
16. From statistical physics to mathematical problems. Part 2
D. A. Zvonkine
July 25, 2008 11:15, Dubna
D. A. Zvonkine
  
17. And what will take place if $n$ is too big? Part 1
A. M. Vershik
July 25, 2008 15:30, Dubna
A. M. Vershik
  
18. Linkages, colored graphs and polyhedra turned inside out. Part 3
G. Yu. Panina
July 25, 2008 17:00, Dubna
G. Yu. Panina
  

July 26, 2008
19. Discrete complex analysis and the Lobachevsky plane
S. P. Novikov
July 26, 2008 09:30, Dubna
S. P. Novikov
  
20. Linkages, colored graphs and polyhedra turned inside out. Part 4
G. Yu. Panina
July 26, 2008 11:15, Dubna
G. Yu. Panina
  
21. Osculating curves. Part 2
É. Ghys
July 26, 2008 15:30, Dubna
É. Ghys
  

July 27, 2008
22. Mathematics and laws of the nature
V. M. Tikhomirov
July 27, 2008 09:30, Dubna
V. M. Tikhomirov
  
23. From statistical physics to mathematical problems. Part 3
D. A. Zvonkine
July 27, 2008 11:15, Dubna
D. A. Zvonkine
  
24. Knots and braids. Part 3
A. B. Sossinski
July 27, 2008 12:45, Dubna
A. B. Sossinski
  
25. And what will take place if $n$ is too big? Part 2
A. M. Vershik
July 27, 2008 17:00, Dubna
A. M. Vershik
  

July 28, 2008
26. From statistical physics to mathematical problems. Part 4
D. A. Zvonkine
July 28, 2008 09:30, Dubna
D. A. Zvonkine
  
27. Continued fractions of square roots of the integers. Part 5
V. I. Arnol'd
July 28, 2008 11:15, Dubna
V. I. Arnol'd
  
28. Osculating curves. Part 3
É. Ghys
July 28, 2008 12:45, Dubna
É. Ghys
  
29. A. Alexandrov's uniqueness theorem on convex polytops
N. P. Dolbilin
July 28, 2008 15:30, Dubna
N. P. Dolbilin
  
30. And what will take place if $n$ is too big? Part 3
A. M. Vershik
July 28, 2008 17:00, Dubna
A. M. Vershik
  
 
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