Fields Number Theory Seminar

Fields Number Theory Seminar

Fields Institute via YouTube Direct link

Iwasawa Theory of Fine Selmer Groups

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69 of 89

Iwasawa Theory of Fine Selmer Groups

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Classroom Contents

Fields Number Theory Seminar

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  1. 1 Galois number fields with a fixed Pólya index
  2. 2 Torsion of Rational Elliptic Curves over the Cyclotomic Extensions of Q
  3. 3 The charm and mystery of absolute Galois groups
  4. 4 Canonical local heights and Berkovich skeleta
  5. 5 Techniques in parametrization of rings and counting number-fields with fixed degree
  6. 6 Galois action on the etale fundamental group of the Fermat curve
  7. 7 Non-vanishing of Ceresa and Gross--Kudla--Schoen cycles
  8. 8 The period-index problem for higher degree Galois cohomology groups over Hensel semi-global fields
  9. 9 Certain Polytopes associated to Algebraic integer conjugates
  10. 10 Large Compact Subvarieties of A_g
  11. 11 Generalisations of Schanuel conjecture
  12. 12 The Grothendieck period conjecture and mixed motives with maximal unipotent radicals – Part 2
  13. 13 Hecke actions on loops and periods of iterated Shimura integrals
  14. 14 Iwasawa theory of isogeny graphs with level structures
  15. 15 The Grothendieck period conjecture and mixed motives with maximal unipotent radicals
  16. 16 Galois module structure of $p^s$th power classes of a field
  17. 17 Iwasawa lambda invariant and Massey products
  18. 18 On the Hardy Littlewood 3-tuple prime conjecture and convolutions of Ramanujan sums
  19. 19 A canonical algebraic cycle associated to a curve in its Jacobian
  20. 20 Applications of arithmetic holonomicity theorems
  21. 21 On ℓ-torsion in superelliptic Jacobians
  22. 22 Arithmetic and geometry of the generic curve
  23. 23 Computer proofs of some combinatorial congruences
  24. 24 Difference equations and algebraic independence over elliptic function fields
  25. 25 Arithmetic Siegel-Weil formulas for zero-dimensional Shimura varieties
  26. 26 Unexplained periods of elliptic curves and mixed L-functions
  27. 27 On Euler-Kronecker Constants
  28. 28 Finiteness for self-dual classes in variations of Hodge structure
  29. 29 On the arithmetic of generalized Fekete polynomials
  30. 30 Height Bounds for Certain Exceptional Points in Some Variations of Hodge Structures
  31. 31 Differential Equations and Mixed Hodge Structures
  32. 32 Abelian Varieties not Isogenous to Jacobians over Global Fields
  33. 33 Algebraic Cycle Loci at the Integral Level
  34. 34 2 -Selmer groups, 2-class groups, and the arithmetic of binary forms
  35. 35 Triple Product Periods in RM Theory
  36. 36 From multiple polylogarithms to the universal vector extension of an elliptic curve
  37. 37 Arithmetic Statistics and Iwasawa Theory
  38. 38 A non-hypergeometric E-function
  39. 39 On the Betti map
  40. 40 On the algebraicity of the Hodge locus
  41. 41 Class groups, congruences, and cup products
  42. 42 On normalization in the integral models of Shimura varieties of Hodge type
  43. 43 Non-vanishing of Poincare series
  44. 44 Constructing extensions in mixed Tate motives
  45. 45 From Ramanujan graphs to Ramanujan complexes
  46. 46 Algebraic Twists of automorphic L-functions
  47. 47 Arithmetic statistics and the Iwasawa theory of elliptic curves
  48. 48 Zagier's Polylogarithm Conjecture revisited
  49. 49 Elliptic surfaces and the enumeration of walks with small steps in the quarter plane
  50. 50 A tale of two analyticities
  51. 51 Arithmetic Siegel-Weil formula for GSpin Shimura varieties
  52. 52 Grothendieck period conjecture and 1-motives
  53. 53 On Exponential motives and their Fundamental Groups
  54. 54 A survey on quantum algorithms for computing class groups
  55. 55 Extension classes of a mixed motive and subgroups of unipotent radical of the motivic Galois group
  56. 56 Arithmetic occult periods
  57. 57 Central L-values of U(3) x U(2), non-vanishing and subconvexity
  58. 58 Khovanskii's theorem and effective results on sumset structure
  59. 59 Sums of triangular numbers and sums of squares
  60. 60 Circle Method and Automorphic Forms
  61. 61 On etale wild kernel and a conjecture of Greenberg
  62. 62 Bounds for the distribution of Frobenius traces associated to products of non-CM elliptic curves
  63. 63 Average sizes of the 2-torsion subgroups of the class groups in families of cubic fields
  64. 64 The Okada space and vanishing of L(1,f)
  65. 65 On bounds of Fourier-coefficients of half-integer weight cusp forms
  66. 66 The arithmetic of Hecke characters and their L-functions.
  67. 67 Algebraic functional equation for Selmer groups
  68. 68 The generalised Diophantine m-tuples
  69. 69 Iwasawa Theory of Fine Selmer Groups
  70. 70 Values of the Ramanujan tau-function
  71. 71 Introductory talk on Iwasawa Theory
  72. 72 On linear independence of special values of polylogarithms
  73. 73 Introductory talk on Arthur packets
  74. 74 On the normal number of prime factors of sums of Fourier coefficients of Hecke eigenforms
  75. 75 Stark's conjectures and Hilbert's 12th Problem
  76. 76 Ceresa cycles of Fermat curves and Hodge theory of fundamental groups
  77. 77 Extending the theta correspondence
  78. 78 Background to: "Extending the Theta Correspondence"
  79. 79 Holomorphy of Adjoint $L$-functions for GL$(n):$ $n\leq 4$
  80. 80 Holomorphy of L functions and Trace Formula
  81. 81 On the subring of special cycles on orthogonal Shimura varieties
  82. 82 Integral Gross-Stark conjecture and explicit formulae for Brumer-Stark units
  83. 83 Euler characteristics and Arithmetic
  84. 84 Circle method and subconvexity
  85. 85 Selmer groups in Arithmetic
  86. 86 Selmer groups in arithmetic
  87. 87 Local Langlands parametrization for $G_2$
  88. 88 An introduction to the subconvexity problem
  89. 89 Automorphic Galois representations and Langlands correspondences

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