L-functions in Analytic Number Theory Seminar: Kübra Benli

Deuring-Heilbronnn phenomenon, quantitatively established by Linnik in 1944, describes how the existence of a Landau-Siegel zero, which is real and near s=1, affects the location of the rest of the zeros of the Dirichlet L-functions to the same modulus. In this talk, we discuss an explicit version of this phenomenon based on our work initiated in the summer school ''Inclusive Paths in Explicit Number Theory'' with Asif Zaman, Shivani Goel, and Henry Twiss.