Danielle Wang

activity

20172023

most citedUniform Bounds for the Number of Rational Points on Symmetric Squares of Curves with Low Mordell-Weil Rank

1 citations · 1 across the 5 of their papers we have counts for

collaborators

5 papers

math.RT2023

Twisted Gan-Gross-Prasad conjecture for unramified quadratic extensions

Danielle Wang

Using a relative trace formula approach, we prove the twisted global Gan-Gross-Prasad conjecture for $U (V) \subseteq GL (V)$ , as well as its refinement…

math.CO2018

Modified Erdös--Ginzburg--Ziv Constants for $Z / n Z$ and $(Z / n Z)^{2}$

Aaron Berger, Danielle Wang

For an abelian group $G$ and an integer $t > 0$ , the \emph{modified Erdös--Ginzburg--Ziv constant} $s_{t}^{'} (G)$ is the smallest integer $ℓ$ such that any zero-sum sequence of lengt…

math.CO2018

The Eulerian distribution on involutions is indeed $γ$ -positive

Danielle Wang

Let $I_{n}$ and $J_{n}$ denote the set of involutions and fixed-point free involutions of ${1, \dots, n}$ , respectively, and let $des (π)$ denote the number o…

math.CO2018

On roots of Wiener polynomials of trees

Danielle Wang

The \emph{Wiener polynomial} of a connected graph $G$ is the polynomial $W (G; x) = \sum_{i = 1}^{D (G)} d_{i} (G) x^{i}$ where $D (G)$ is the diameter of $G$ , and $d_{i} (G)$ is the number of pa…

math.AG2017★ 1 cited

Uniform Bounds for the Number of Rational Points on Symmetric Squares of Curves with Low Mordell-Weil Rank

Sameera Vemulapalli, Danielle Wang

A central problem in Diophantine geometry is to uniformly bound the number of $K$ -rational points on a smooth curve $X / K$ in terms of $K$ and its genus $g$ . A recent paper by Stoll…

Twisted Gan-Gross-Prasad conjecture for unramified quadratic extensions

Modified Erdös--Ginzburg--Ziv Constants for Z/nZ and (Z/nZ)2

The Eulerian distribution on involutions is indeed γ-positive

On roots of Wiener polynomials of trees

Uniform Bounds for the Number of Rational Points on Symmetric Squares of Curves with Low Mordell-Weil Rank

Modified Erdös--Ginzburg--Ziv Constants for $Z / n Z$ and $(Z / n Z)^{2}$

The Eulerian distribution on involutions is indeed $γ$ -positive