Hung M. Bui

collaborators

3 papers

math.NT2026

Simultaneous non-vanishing of Dirichlet $L$ --functions, II: Weighted central limit theorem

Hung M. Bui, Alexandra Florea, Micah B. Milinovich

Under the Generalized Riemann Hypothesis, we prove a weighted central limit theorem for the joint distribution of four Dirichlet $L$ --functions at the central point, twisted by the…

math.NT2026

Simultaneous non-vanishing of Dirichlet L-functions

Hung M. Bui, Alexandra Florea, Micah B. Milinovich

In this paper, we prove the simultaneous non-vanishing of four Dirichlet $L$ -functions at any point on the critical line. More precisely, let $I ¨ _{1}, \dots, I ¨ _{4}$ be even Dirichlet c…

math.NT2025

Simultaneous nonvanishing of Dirichlet $L$ -functions in Galois orbits

Hung M. Bui, Alexandra Florea, Hieu T. Ngo

Under the Generalized Riemann Hypothesis, we prove that given any two distinct imprimitive Dirichlet characters $I^\cdot_{1}, I^\cdot_{2}$ modulo $q = p^{k}$ , a positive proportion of characters $Ï…

Simultaneous non-vanishing of Dirichlet L--functions, II: Weighted central limit theorem

Simultaneous non-vanishing of Dirichlet L-functions

Simultaneous nonvanishing of Dirichlet L-functions in Galois orbits

Simultaneous non-vanishing of Dirichlet $L$ --functions, II: Weighted central limit theorem

Simultaneous nonvanishing of Dirichlet $L$ -functions in Galois orbits