Arithmetic Statistics: Discovering and Proving Randomness in Number Theory
Statistiques arithmétiques : découvrir et prouver l'aléatoire en théorie des nombres
January to June 2023
Statistiques arithmétiques : découvrir et prouver l'aléatoire en théorie des nombres
January to June 2023
LAUREATES
Peter Stevenhagen works in number theory. He has authored many scientific publications and supervised several Ph.D. thesis at the University of Leiden since 2001. He has addressed a large number of invited conferences and seminar talks in Europe, Asia, Australia, and North and South America.
In 2004, he founded the European Master program ALGANT (Algebra, Geometry and Number Theory) and since 2014 he has been the chairman of this current consortium involving 10 institutions from Europe, Canada, India and South Africa. He also serves as editor of the Encyclopaedia Mathematica and Contributions to Discrete Mathematics. |
Local Project Leader
> Dr. Samuele ANNI Institut de Mathématiques de Marseille, Aix-Marseille Université 
Samuele Anni's main focus is the study of Galois representations. He is interested in the interplay between representation theory, number theory and arithmetic geometry.He follows ideas which benefit from connections between different areas of mathematics: discrete mathematics, graph theory, lattice theory, algebraic geometry, as well as arithmetic geometry, algebra and number theory. In particular, some o fhis research projects include algorithmic aspects and extensive computations using various computer algebra systems (SageMath, Magma and PARI/GP). He is currently investigating congruences between modular forms and questions regarding the inverse Galois problem for representations attached to torsion subgroups of abelian varieties.
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SCIENTIFIC PROGRAMME
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SPONSORS (list to be completed)
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