Sheinman Oleg Karlovich

Presentations in Math-Net.Ru

1. Exact methods of solving Hitchin systems
   O. K. Sheinman
   Complex analysis and mathematical physics
   November 11, 2025 16:00
2. Symmetries of Prym theta functions for real curves
   O. K. Sheinman
   Conference “Geometry, Topology and Mathematical Physics” dedicated to the memory of Sergey Petrovich Novikov
   June 2, 2025 17:00   
3. On inversion of the Abel and Abel-Prym maps
   O. K. Sheinman
   Theory of Riemann surfaces: methods and applications
   November 12, 2024 15:45   
4. Hitchin systems: how to solve them
   O. K. Sheinman
   Beijing–Moscow Mathematics Colloquium
   April 12, 2024 12:00
5. On effective solution to the Hitchin systems
   O. K. Sheinman
   Constructive Methods of the Theory of Riemann Surfaces and Applications
   November 14, 2023 15:45   
6. Hitchin systems on hyperelliptic curves: separation of variables
   O. K. Sheinman
   Russian-Chinese Conference «Integrable Systems and Geometry»
   December 22, 2021 10:00   
7. Lecture 13. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
   E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
   Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
   December 1, 2020 18:00   
8. Lecture 12. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
   E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
   Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
   November 24, 2020 18:00   
9. Lecture 11. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
   E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
   Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
   November 17, 2020 18:00   
10. Lecture 10. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    November 10, 2020 18:00   
11. Lecture 9. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    November 3, 2020 18:00   
12. Lecture 8. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    October 27, 2020 18:00   
13. Lecture 7. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    October 20, 2020 18:00   
14. Lecture 6. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    October 13, 2020 18:00   
15. Lecture 5. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    October 6, 2020 18:00   
16. Lecture 4. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    September 29, 2020 18:00   
17. Lecture 3. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    September 22, 2020 18:00   
18. Lecture 2. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    September 15, 2020 18:00
19. Lecture 1. Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems
    E. Yu. Bunkova, P. G. Grinevich, O. K. Sheinman
    Course by E. Yu. Bunkova, P. G. Grinevich and O. K. Sheinman "Algebraic-geometric methods in the theory of integrable systems: classical intehrable systems and Hitchin systems"
    September 8, 2020 18:00
20. Spectral curves and separation of variables for hyperelliptic Hitchin systems of types $A_n$, $B_n$, $C_n$
    O. K. Sheinman
    Dynamics in Siberia - 2019
    February 25, 2019 14:30
21. Certain integrable systems of algebraic origin. Reductions and degenerations of Hitchin systems
    O. Sheinman
    Dynamics in Siberia - 2018
    February 27, 2018 14:30
22. Some integrable systems of algebraic origin and separation of variables
    O. K. Sheinman
    Lie groups and invariant theory
    February 14, 2018 16:45
23. Lax operator algebras, integrable systems and matrix divisors
    O. Sheinman
    Transformation groups 2017. Conference dedicated to Prof. Ernest B. Vinberg on the occasion of his 80th birthday
    December 16, 2017 17:50   
24. Moduli of matrix divisors on Riemann surfaces
    O. K. Sheinman
    Seminar "Complex analysis in several variables" (Vitushkin Seminar)
    November 23, 2016 16:45
25. Moduli of matrix divisors on Riemann surfaces
    O. K. Sheinman
    Riemann surfaces, Lie algebras and mathematical physics
    November 11, 2016 17:00
26. Lax operator algebras and related structures
    O. K. Sheinman
    Riemann surfaces, Lie algebras and mathematical physics
    March 11, 2016 17:00
27. Lax operator algebras and integrable systems
    O. K. Sheinman
    Steklov Mathematical Institute Seminar
    December 18, 2014 16:00   
28. Lax operator algebras and gradings on semi-simple Lie algebras
    O. K. Sheinman
    Scientific session of the Steklov Mathematical Institute dedicated to the results of 2014
    November 12, 2014 14:00   
29. Lax operator algebras and gradings on semi-simple Lie algebras
    O. K. Sheinman
    Random geometry and physics
    September 11, 2014 12:10   
30. Lax integrable systems and conformal field theory
    O. K. Sheinman
    Complex analysis and mathematical physics
    February 18, 2013 16:00
31. Current algebras on Riemann surfaces
    O. K. Sheinman
    Steklov Mathematical Institute Seminar
    January 17, 2008 16:00   
32. Krichever–Novikov algebras, their representations and applications to geometry and mathematical physics
    O. K. Sheinman
    Meetings of the St. Petersburg Mathematical Society
    May 16, 2006