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Piecewise linear spaces: Einstein metrics and Ricci flows

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 systemsЕвгений Склянин
  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 flows▶ Вы тут
  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