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Mike Zieve: Unlikely intersections of polynomial orbits
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Classroom Contents
Number Theory and its Applications to Cryptography
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- 1 Igor Shparlinski: Group structures of elliptic curves #1
- 2 Igor Shparlinski: Group structures of elliptic curves #2
- 3 Igor Shparlinski: Group structures of elliptic curves #3
- 4 Chantal David: Distributions of Frobenius of elliptic curves #1
- 5 Chantal David: Distributions of Frobenius of elliptic curves #2
- 6 Nathan Jones: Distributions of Frobenius of elliptic curves #3
- 7 Nathan jones: Distributions of Frobenius of elliptic curves #4
- 8 Chantal David: Distributions of Frobenius of elliptic curves #5
- 9 Nathan Jones : Distributions of Frobenius of elliptic curves #6
- 10 Christian Elsholtz: Hilbert cubes in arithmetic sets
- 11 Francesc Fité: The Galois type of an Abelian surface
- 12 Francesc Fité: Sato-Tate axioms
- 13 Francesc Fité: The generalized Sato-Tate conjecture
- 14 Peter Stevenhagen: The Chebotarev density theorem
- 15 Peter Stevenhagen: Character sums for primitive root densities
- 16 Andrew Sutherland: Introduction to Sato-Tate distributions
- 17 Andrew Sutherland: Computing Sato-Tate statistics
- 18 Andrew Sutherland: Moment sequences of Sato-Tate groups
- 19 Jean Pierre Serre: Distributions des valeurs propres des Frobenius des variétés abéliennes ...
- 20 Mike Zieve: Unlikely intersections of polynomial orbits
- 21 Gilles Lachaud: Formulas for the limiting distribution of traces of Frobenius
