Cedar Crest College

output

20182025

most citedMonogenic Quartic Polynomials and Their Galois Groups

6 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

Tony W. H. Wong3 profiles13 · h 6
J. Harrington10 · h 8
James M. Hammer2 · h 4
Joshua Harrington2 · h 1
Kaelyn Pontes2 · h 0
M. Litman2 · h 6
Yewen Sun2 · h 2
Adam C Claman1 · h 2
A. Miller1 · h 8
A. Nash1 · h 7
Anna Coleman1 · h 1
A. Palma1 · h 1

collaborating institutions

Kutztown UniversityUS11 papers
Carnegie Mellon UniversityUS2 papers
Hastings CollegeUS2 papers
Mount Holyoke CollegeUS2 papers
Tufts UniversityUS2 papers
University of California, DavisUS2 papers
University of California, Santa BarbaraUS2 papers
Appalachian State UniversityUS1 paper
Auburn UniversityUS1 paper
Biola UniversityUS1 paper
Bryn Mawr CollegeUS1 paper
College of IdahoUS1 paper

Showing 2023 · math.NTShow all

2 papers · 2 filters

math.NT2023

Arithmetic progressions of integers that are relatively prime to their digital sums

Ryan Blau, Joshua Harrington, Sarah Lohrey +2

For an integer $b \geq 2$ , we call a positive integer $b$ -anti-Niven if it is relatively prime to the sum of the digits in its base- $b$ representation. In this article, we investiga…

math.NT2023★ 2 cited

Every arithmetic progression contains infinitely many $b$ -Niven numbers

Joshua Harrington, Matthew Litman, Tony W. H. Wong

For an integer $b \geq 2$ , a positive integer is called a $b$ -Niven number if it is a multiple of the sum of the digits in its base- $b$ representation. In this article, we show that…

Arithmetic progressions of integers that are relatively prime to their digital sums

Every arithmetic progression contains infinitely many b-Niven numbers

Every arithmetic progression contains infinitely many $b$ -Niven numbers