Comparative Prime Number Theory Symposium
The "Comparative Prime Number Theory" symposium is a one-week event taking place on the main UBC campus in Vancouver, B.C., Canada from June 17–21, 2024.
Comparative prime number theory certainly includes prime number races, both classical races (Chebyshev's bias) and races associated with elliptic curves, number fields, and function fields. It also broadly includes the distribution of zeros of L-functions associated with these prime counting functions, including topics related to the Linear Independence hypothesis (LI) on the imaginary parts of those zeros, as well as general oscillations of number-theoretic error terms.
This symposium brings together established and early-career researchers with expertise and interest in comparative prime number theory to discuss various aspects of the current research. The purpose of this event is to highlight the recent advances in this area and initiate discussions and collaborations among researchers. We aim to provide a collaborative and supportive research environment for young researchers and an opportunity for established researchers to give mentorship and exchange ideas.
This symposium is the last major event of the PIMS Collaborative Research Group "L-functions in Analytic Number Theory". The plenary speakers will be:
- Alexandre Bailleul (Université Paris–Saclay)
- Lucile Devin (Université du Littoral Côte d’Opale)
- Daniel Fiorilli (Université Paris–Saclay)
- Florent Jouve (Université de Bordeaux)
- Youness Lamzouri (Université de Lorraine)
- Wanlin Li (Washington University in St. Louis)