Arithmetic Quantum Field Theory Conference

Arithmetic Quantum Field Theory Conference

Harvard CMSA via YouTube Direct link

Pavel Etingof | Analytic Langlands correspondence over C and R

12 of 21

12 of 21

Pavel Etingof | Analytic Langlands correspondence over C and R

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Classroom Contents

Arithmetic Quantum Field Theory Conference

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  1. 1 Melanie Matchett Wood | Statistics of Number fields, function fields, and 3-manifolds
  2. 2 Charlotte Chan | Generic character sheaves on parahoric subgroups
  3. 3 Kim Klinger–Logan | Connections between special values of L-functions and scattering amplitudes
  4. 4 Fei Yan | Topological defects on the lattice
  5. 5 Sarah Harrison | Liouville Theory and Weil-Petersson Geometry
  6. 6 Roman Bezrukavnikov | From affine Hecke category to invariant distributions
  7. 7 Sasha Braverman | Hecke operators for algebraic curves over local non-archimedian fields
  8. 8 Peng Shan | Modularity for W-algebras, affine Springer fibres and associated variety
  9. 9 Bảo Châu Ngô | On the nonabelian Fourier kernel and the Lafforgue transform
  10. 10 YoungJu Choie | Schubert Eisenstein series and Poisson summation for Schubert varieties
  11. 11 Axel Kleinschmidt | Automorphic representations in string amplitudes
  12. 12 Pavel Etingof | Analytic Langlands correspondence over C and R
  13. 13 Davide Gaiotto | Unexpected Unitarity
  14. 14 Spencer Leslie | Relative Langlands and endoscopy
  15. 15 Anne Marie Aubert | Local Langlands correspondence:from extended quotients to affine Hecke algebras
  16. 16 Kobi Kremnitzer | Functional analysis over the integers, L-functions and global Hodge theory
  17. 17 David Nadler | Going to the boundary
  18. 18 George Pappas | Finite and p-adic Chern-Simons type invariants
  19. 19 Sam Raskin | The geometric Langlands conjecture
  20. 20 Alejandra Castro | The light we can see: Extracting black holes from weak Jacobi forms
  21. 21 Zhiwei Yun | Theta correspondence and relative Langlands

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