Periods in Number Theory, Algebraic Geometry and Physics - Trimester Program

Periods in Number Theory, Algebraic Geometry and Physics - Trimester Program

Hausdorff Center for Mathematics via YouTube Direct link

Francis Brown: Motivic periods applications

13 of 68

13 of 68

Francis Brown: Motivic periods applications

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Periods in Number Theory, Algebraic Geometry and Physics - Trimester Program

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  1. 1 Yves André: What is… a motivic Galois group
  2. 2 Leila Schneps: What is... an associator
  3. 3 Joseph Ayoub: The conservativity conjecture for Chow motives in characteristic zero
  4. 4 Yves André: Periods of relative 1 motives
  5. 5 Sinan Unver: Infinitesimal Chow Dilogarithm
  6. 6 Daniil Rudenko: Polylogarithms, cluster algebras and Zagier conjecture
  7. 7 Matt Kerr: Apery extensions
  8. 8 Richard Hain: Modular inverters
  9. 9 Nils Matthes: Elliptic analogs of multiple zeta values
  10. 10 Dinakar Ramakrishnan: What are... Galois symbols on ExE ? (E an elliptic curve)
  11. 11 Steven Charlton: Motivic MZV's and the cyclic insertion conjecture
  12. 12 Spencer Bloch: Periods and regulators
  13. 13 Francis Brown: Motivic periods applications
  14. 14 Francis Brown: A guide to motivic periods
  15. 15 Koji Tasaka: Totally odd multiple zeta values and period polynomials
  16. 16 Steven Charlton: Bowman Bradley type relations for symmetrized multiple zeta values
  17. 17 Henrik Bachmann: Multiple harmonic q-series at roots of unity and finite [...]
  18. 18 Richard Hain: What is... relative completion?
  19. 19 Marc Levine: Chow Witt groups, ramification and quadratic forms
  20. 20 Minoru Hirose: Iterated integrals and symmetrized multiple zeta values
  21. 21 Nobuo Sato: A conjectural generalization of Zagier's formula for zeta (2,...,2,3,2,...,2)
  22. 22 Stephen Lichtenbaum: Cohomological description of special values of zeta functions
  23. 23 Tomohide Terasoma: Period integrals of open Fermat surfaces and special values of hypergeometric
  24. 24 Dirk Kreimer: Amplitudes: a few conundrums
  25. 25 Vyacheslav P. Spiridonov: 6j-symbols for SL(2,C) group and Feynman diagrams6j-symbols for SL(2,C)
  26. 26 Johannes Bluemlein: Iterated Elliptic and Hypergeometric Integrals for Feynman Diagrams
  27. 27 Stephan Stieberger: Single Valued Multiple Zeta Values and String Amplitudes
  28. 28 Oliver Schlotterer: Moduli space integrals in string tree level amplitudes
  29. 29 Pierre Vanhove: Feynman integrals and Mirror symmetry
  30. 30 Lance J. Dixon: Cosmic Galois Theory and Amplitudes in N=4 Super Yang Mills Theory
  31. 31 Francis Brown: Modular graph functions and non holomorphic modular forms
  32. 32 Federico Zerbini: Elliptic multiple zeta values and string amplitudes
  33. 33 Claude Duhr: Elliptic polylogarithms evaluated at torsion points and iterated integrals
  34. 34 Ralph Kaufmann: Graph Hopf algebras and their framework
  35. 35 Oliver Schnetz: Graphical hyperlogarithms
  36. 36 Erik Panzer: Multiple zeta values in deformation quantization
  37. 37 Werner Nahm: Quantum fields as derivatives
  38. 38 Guangyu Zhu: The Galois group of the category of mixed Hodge Tate structures
  39. 39 Richard Hain: Multiple modular motives II
  40. 40 Francis Brown: Multiple modular motives I
  41. 41 Javier Fresan: What is… an exponential period
  42. 42 Nils Matthes: Rational associator in small depths
  43. 43 Rob de Jeu: Tessellations, Bloch groups, homology group
  44. 44 Benjamin Enriquez: A Betti counterpart of the harmonic coproduct II
  45. 45 Anthony Scholl and Jan Nekovar: Plectic cohomology
  46. 46 Francesco Lemma: Algebraic cycles and residues of degree eight L functions of GSp4xGL2
  47. 47 Nobuo Sato: Charlton's conjecture on multiple zeta values
  48. 48 Neil Dummigan: Automorphic forms on Feit's Hermitian lattices
  49. 49 Michael Hoffman: Multiple zeta values and alternating MZVs arising from a combinatorial problem
  50. 50 Minoru Hirose: Confluence relations of multiple zeta values
  51. 51 Robert Kucharczyk: The geometry and arithmetic of triangular modular curves
  52. 52 Johannes Brödel: From elliptic multiple zeta values to modular graph functions
  53. 53 Christian Bogner: The analytic continuation of the kite and the sunrise integral
  54. 54 Bartosz Naskręcki: Elliptic and hyperelliptic realisations of low degree hypergeometric motives
  55. 55 Henri Cohen: Computing multiple polylogarithms after Akhilesh
  56. 56 Jan Stienstra: Zhegalkin Zebra Motives, digital recordings of Mirror Symmetry
  57. 57 Frits Beukers: Some supercongruences of arbitrary length
  58. 58 Wadim Zudilin: A q-microscope for hypergeometric congruences
  59. 59 Roberto Villaflor Loyola: Periods of linear algebraic cycles in Fermat varieties
  60. 60 Kiran S. Kedlaya: Frobenius structures on hypergeometric equations: computational methods
  61. 61 John Voight: On the hypergeometric decomposition of symmetric K3 quartic pencils
  62. 62 Alexander Varchenko: Solutions of KZ differential equations modulo p
  63. 63 Ishai Dan Cohen:The polylog quotient and the Goncharov quotient in computational Chabauty-Kim theory
  64. 64 Henri Cohen: Computing Peterson products in half integral weight after Nelson and Collins
  65. 65 Wadim Zudilin: Many more odd zeta values are irrational
  66. 66 Masha Vlasenko: Dwork Crystals and related congruences
  67. 67 Dali Shen: Interpreting Lauricella hypergeometric system as a Dunkl system
  68. 68 Damian Rössler: The arithmetic Riemann Roch Theorem and Bernoulli numbers

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