Laura L. Hall-Seelig

activity

20092021

most citedFixed Points of Augmented Generalized Happy Functions II: Oases and Mirages

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2021

Gaussian Happy Numbers

Breeanne Baker Swart, Susan Crook, Helen G. Grundman +1

This paper extends the concept of a $B$ -happy number, for $B \geq 2$ , from the rational integers, $Z$ , to the Gaussian integers, $Z [i]$ . We investigate the fixed…

math.NT2019★ 1 cited

Fixed Points of Augmented Generalized Happy Functions II: Oases and Mirages

Breeanne Baker Swart, Susan Crook, Helen G. Grundman +3

An augmented generalized happy function $S_{[c, b]}$ maps a positive integer to the sum of the squares of its base $b$ digits plus $c$ . For $b \geq 2$ and $k \in Z^{+}$ , a $k$ …

math.NT2009

Semi-direct Galois covers of the affine line

Linda Gruendken, Laura Hall-Seelig, Bo-Hae Im +3

Let $k$ be an algebraically closed field of characteristic $p > 0$ . Let $G$ be $Z / ℓ Z$ semi-direct product $Z / pZ$ where $ℓ$ is a prime distinct from $p$ . In this paper, we stud…