Anji Dong

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20242026

most citedRepresentations as Sums of Icosahedral and Dodecahedral Numbers: Proof of Pollock's Conjectures

1 citations · 1 across the 15 of their papers we have counts for

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math.NT2025

Zeros of Polynomials in Derivatives of Automorphic $L$ -functions

Anji Dong, Nawapan Wattanawanichkul, Alexandru Zaharescu

Let $F_{m}$ be the set of all cuspidal automorphic representations of $GL_{m} (A_{Q})$ , and let $F (s, π)$ be a polynomial in the derivati…

math.NT2025

Cannonball Polygons with Multiplicities

Anji Dong, Katerina Saettone, Kendra Song +1

We generalize the Cannonball Problem by introducing integer-valued and non-increasing arithmetic functions $w$ . We associate these functions $w$ with certain polygons, which we cal…

math.NT2025

An Equidistribution Result for Differences Associated to Square Pyramidal Numbers II

Anji Dong, Katerina Saettone, Kendra Song +1

This paper presents some new results concerned with uniform distribution properties associated with the sequence $(a_{n})_{n \in N}$ , which is defined as the distance from the…

Zeros of Polynomials in Derivatives of Automorphic L-functions

Cannonball Polygons with Multiplicities

An Equidistribution Result for Differences Associated to Square Pyramidal Numbers II

Zeros of Polynomials in Derivatives of Automorphic $L$ -functions