activity
20182020
most citedOn the Existence of Perfect Splitter Sets

1 citations · 1 across the 2 of their papers we have counts for

collaborators

6 papers

math.CO2020

-product problems with congruence conditions in nonabelian groups

Kevin Zhao

Let be a finite group and be the dihedral group of elements. For a positive integer , let denote the smallest integer $\ell\in \m…

math.CO2020

The coset factorization of finite cyclic group

Kevin Zhao

Let be a finite cyclic group, written additively, and let be nonempty subsets of . We will say that is a \textit{factorization} if for each in there…

math.CO2020

The complete splittings of finite abelian groups

Kevin Zhao

Let be a finite group. We will say that and form a \textsl{complete splitting} (\textsl{splitting}) of if every element (nonzero element) of has a unique re…

math.NT2020

Purely singular splittings of cyclic groups

Pingzhi Yuan, Kevin Zhao

Let be a finite abelian group. We say that and form a \textsl{splitting} of if every nonzero element of has a unique representation of the form with…

cs.IT20191 cited

On the Existence of Perfect Splitter Sets

Pingzhi Yuan, Kevin Zhao

Given integers with , the determinations of all positive integers for which there exists a perfect Splitter set is a wide open questi…

math.CO2018

The Harborth Constant of Dihedral Groups

Niranjan Balachandran, Eshita Mazumdar, Kevin Zhao

The Harborth constant of a finite group , denoted $\gs(G)$, is the smallest integer such that the following holds: For with , there exists $B\subseteq…