Hunter Rehm

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20182022

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math.CO2019

Rainbow numbers of $[n]$ for $\sum_{i = 1}^{k - 1} x_{i} = x_{k}$

Kean Fallon, Colin Giles, Hunter Rehm +2

Consider the set ${1, 2, \dots, n} = [n]$ and an equation $e q$ . The rainbow number of $[n]$ for $e q$ , denoted $rb ([n], e q)$ , is the smallest number of colors such that…

math.CO2018

Anti-van der Waerden Numbers of Graph Products

Hunter Rehm, Alex Schulte, Nathan Warnberg

In this paper, anti-van der Waerden numbers on Cartesian products of graphs are investigated and a conjecture made by Schulte, et al (see arXiv:1802.01509) is answered. In particul…

Rainbow numbers of [n] for ∑i=1k−1​xi​=xk​

Anti-van der Waerden Numbers of Graph Products

Rainbow numbers of $[n]$ for $\sum_{i = 1}^{k - 1} x_{i} = x_{k}$