Organizers:
Organizers:
Kristin Lauter
Microsoft Research, Redmond (USA)
Christophe Ritzenthaler
Université Rennes I, France
Peter Stevenhagen
Universiteit Leiden, Netherlands
The workshop is part of the triennial
FoCM conference series,
organized by the
Society for Foundations of Computational Mathematics
and hosted by the Universidad de la República in Montevideo, Uruguay, December 11 - 20, 2014.
Speakers
Nils Bruin, Simon Fraser University, Burnaby, Canada
Computing twists of Shioda modular surfaces of level 4 related to visibility of Sha
Bas Edixhoven, Universiteit Leiden, The Netherlands
Polynomial time computation of Galois representations attached to modular forms
Andreas Enge, Université Bordeaux I, France
Class invariants for abelian surfaces
Filip Najman, University of Zagreb, Croatia
Torsion structures of elliptic curves over number fields
Francisco Portillo, Universidad Autónoma de la Ciudad de México
Computations on a conjecture of BSD-type postulated by Mazur and Tate
Christophe Ritzenthaler, Université Rennes I, France
Distribution of traces of genus 3 curves
Cecilia Salgado, Federal University of Rio de Janeiro, Brazil
All del Pezzo surfaces of degree two over finite fields are unirational
Peter Stevenhagen, Universiteit Leiden, The Netherlands
Prime densities for GL1 and GL2
Jeroen Sijsling, University of Warwick, Coventry, UK
Aspects of Belyi maps
Ben Smith, LIX and INRIA, Paris-Saclay, France
Arithmetic geometry and key exchange: compact Diffie-Hellman with efficient endomorphisms
Gonzalo Tornario, Universidad de la República, Montevideo, Uruguay
Paramodular forms: central values of twisted spin L-functions
Ariel Pacetti, Universidad de Buenos Aires, Argentina
Computing tables of elliptic curves
Ronald van Luijk, Universiteit Leiden, The Netherlands
Concurrent lines on del Pezzo surfaces of degree one
Fernando Villegas, ICTP, Trieste, Italy
Hypergeometric motives
Alexey Zykin, Université de la Polynésie Francaise, Tahiti, France
On the number of points on Jacobians over finite fields: form asymptotic theory to applications
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