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Quantum integrable hypergeometric systems

Лекции курса

24
  1. On spectral theory of one functional-difference operatorЛеон Тахтаджян
  2. Virasoro on the lattice: Volterra, Toda–2, and q–TodaOlivier Babelon
  3. Quantum integrable hypergeometric systems▶ Вы тут
  4. Poisson geometry of difference Lax operators, and difference Galois theoryМихаил Семенов-Тян-Шанский
  5. Self-avoiding walk and integrabilityСтанислав Смирнов
  6. Loewner–Kufarev evolution and KP hierarchiesАлександр Васильев
  7. Discrete Liouville equation, discrete minimal surfaces, and applications in architectureАлександр Бобенко
  8. A conformal block approach to the connection problem of the third Painlevé equationАлександр Итс
  9. Global holographyИрина Арефьева
  10. Rogue waves in 1+1 and 2+1 integrable modelsВладимир Матвеев
  11. Real Schubert calculus and integrable modelsВиталий Тарасов
  12. Sugar cubes, soap bubbles, a revolution and a star: Some stellar images between mathematics and physicsGuenter Ziegler
Показать все 24 лекции
  1. Quantum symmetry approach to solvable lattice modelsTetsuji Miwa
  2. On beta pentagon relationsРинат Кашаев
  3. Semiclassical q-6j symbolsНиколай Решетихин
  4. Commuting difference operators and combinatorial Gale transformИгорь Кричевер
  5. Light-cone lattice, quantum affine algebras, and the modular doubleJoerg Teschner
  6. Piecewise linear spaces: Einstein metrics and Ricci flowsRobert Schrader
  7. Multidimensional universally typical sets and the Lempel–Ziv algorithmRudolf Seiler
  8. Mandelbrot cascades and their usesAntti Kupiainen
  9. On AKSZ moduli spacesПавел Мнев
  10. Strings, integrable models and biology – a new frontier?Antti Niemi
  11. Quantization of gauge fields beyond perturbation theoryАндрей Славнов
  12. Tetrahedral Y–systemАлександр Волков

Онлайн-курсы по физике

3