activity
20182022
most citedOrder of Zeros of Dedekind Zeta Functions

2 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.NT2022

Modular forms and an explicit Chebotarev variant of the Brun-Titchmarsh theorem

Daniel Hu, Hari R. Iyer, Alexander Shashkov

We prove an explicit Chebotarev variant of the Brun--Titchmarsh theorem. This leads to explicit versions of the best-known unconditional upper bounds toward conjectures of Lang and…

math.NT2021★ 1 cited

On a Mertens-type conjecture for number fields

Daniel Hu, Ikuya Kaneko, Spencer Martin +1

We introduce a number field analogue of the Mertens conjecture and demonstrate its falsity for all but finitely many number fields of any given degree. We establish the existence o…

math.NT2021★ 2 cited

Order of Zeros of Dedekind Zeta Functions

Daniel Hu, Ikuya Kaneko, Spencer Martin +1

Answering a question of Browkin, we provide a new unconditional proof that the Dedekind zeta function of a number field has infinitely many nontrivial zeros of multiplicity at…

math.MG2019

Extreme Points on Circumconics Induced by Isogonal Conjugates in a Triangle

Daniel Hu

We first introduce a configuration of arbitrary isogonal conjugates related to a known property concerning the spiral center of two pairs of isogonal conjugates. We then consider a…

math.HO2019

Constructions in the Locus of Isogonal Conjugates in a Quadrilateral

Daniel Hu

Given fixed distinct points , we examine properties of the locus of points for which , are isogonal. This locus is a cubic curve circumscribing…

math.DG2018

Translating surfaces of the non-parametric mean curvature flow in Lorentz manifold

Li Chen, Dan-Dan Hu, Jing Mao +1

In this paper, for the Lorentz manifold , with a -dimensional complete surface with nonnegative Gaussian curvature, we investigate its space-like…