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20152026
most citedNon-vanishing for cubic --functions

5 citations · 7 across the 10 of their papers we have counts for

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math.NT2026

Simultaneous non-vanishing of Dirichlet --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 --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 -functions at any point on the critical line. More precisely, let be even Dirichlet cha…

math.NT2025

Simultaneous nonvanishing of Dirichlet -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 modulo , a positive proportion of characters m…

math.NT2025

Nonvanishing of --functions associated to fixed order characters over function fields

Chantal David, Alexandra Florea, Matilde Lalin

We show that a positive proportion of the values are non-zero, where is the residue symbol for over , when aver…

math.NT2025

The shifted convolution problem in function fields

Alexandra Florea, Matilde Lalín, Amita Malik +1

We study the shifted convolution problem for the divisor function in function fields in the large degree limit, that is, the average value of where runs over moni…

math.NT2023

Negative discrete moments of the derivative of the Riemann zeta-function

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

We obtain conditional upper bounds for negative discrete moments of the derivative of the Riemann zeta-function averaged over a subfamily of zeros of the zeta function which is exp…