Joshua Harrington, Ph.D.
Affiliations: | 2013 | Mathematics | University of South Carolina, Columbia, SC |
Area:
MathematicsGoogle:
"Joshua Harrington"Parents
Sign in to add mentorMichael Filaseta | grad student | 2013 | University of South Carolina | |
(Selected research in covering systems of the integers and the factorization of polynomials.) |
BETA: Related publications
See more...
Publications
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
Baren T, Cory M, Friedberg M, et al. (2021) On the domination number of permutation graphs and an application to strong fixed points Discrete Applied Mathematics. 288: 20-34 |
Harrington J, Wong TWH. (2020) On super totient numbers and super totient labelings of graphs Discrete Mathematics. 343: 111670 |
Hammer JM, Harrington J. (2020) Graph polynomials for a class of DI-pathological graphs Akce International Journal of Graphs and Combinatorics. 17: 206-212 |
Cha B, Claman A, Harrington J, et al. (2019) An investigation on partitions with equal products International Journal of Number Theory. 15: 1731-1744 |
Harrington J, Jones L. (2017) The irreducibility of power compositional sextic polynomials and their Galois groups Mathematica Scandinavica. 120: 181-194 |
Harrington J, Jones L. (2017) Differences between elements of the same order in a finite field Journal of Number Theory. 180: 443-459 |
Brazelton T, Harrington J, Kannan S, et al. (2017) On consecutive primitive nth roots of unity modulo q Journal of Number Theory. 174: 494-504 |
Harrington J, Gross SS. (2015) Special numbers in the ring ℤn Journal of Integer Sequences. 18: 1-11 |
Harrington J, Jones L, White D. (2014) The Reducibility Of Constant-Perturbed Products Of Cyclotomic Polynomials International Journal of Number Theory. 10: 13-29 |
Harrington J, Vincent A, White D. (2013) The factorization of $f(x)x^n+g(x)$ with $f(x)$ monic and of degree $\le 2$. Journal De Theorie Des Nombres De Bordeaux. 25: 565-578 |