Paige Bright

activity

20232026

most citedMatrix Calculus (for Machine Learning and Beyond)

2 citations · 4 across the 13 of their papers we have counts for

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Showing 2023Show all

4 papers · 1 filter

math.CO2023★ 1 cited

On a radial projection conjecture and pinned directions in finite spaces

Paige Bright, Ben Lund, Thang Pham

We give upper bounds on the number of exceptional radial projections of arbitrary subsets of vector spaces over finite fields. Our bounds do not depend on the dimension of the ambi…

math.CO2023

Generalized point configurations in $F_{q}^{d}$

Paige Bright, Xinyu Fang, Barrett Heritage +4

In this paper, we generalize \cite{IosevichParshall}, \cite{LongPaths} and \cite{cycles} by allowing the \emph{distance} between two points in a finite field vector space to be def…

math.CO2023

Improved bounds for embedding certain configurations in subsets of vector spaces over finite fields

Paige Bright, Xinyu Fang, Barrett Heritage +2

The fourth listed author and Hans Parshall (\cite{IosevichParshall}) proved that if $E \subset F_{q}^{d}$ , $d \geq 2$ , and $G$ is a connected graph on $k + 1$ vertices such that…

math.CA2023★ 1 cited

Exceptional set estimates in finite fields

Paige Bright, Shengwen Gan

We study the exceptional set estimate for projections in $F_{q}^{n}$ . For each $V \in G (k, F_{q}^{n})$ , let $π_{V} : F_{q}^{n} \to V$ be the projection map. We…

On a radial projection conjecture and pinned directions in finite spaces

Generalized point configurations in Fqd​

Improved bounds for embedding certain configurations in subsets of vector spaces over finite fields

Exceptional set estimates in finite fields

Generalized point configurations in $F_{q}^{d}$