Kyle Pula

most citedA Generalization of Plexes of Latin Squares

2 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.GR2010

Powers of Elements in Jordan Loops

Kyle Pula

A Jordan loop is a commutative loop satisfying the Jordan identity $(x^{2} y) x = x^{2} (y x)$ . We establish several identities involving powers in Jordan loops and show that there is…

math.CO2010

Products of all elements in a loop and a framework for non-associative analogues of the Hall-Paige conjecture

Kyle Pula

For a finite loop $Q$ , let $P (Q)$ be the set of elements that can be represented as a product containing each element of $Q$ precisely once. Motivated by the recent proof of the H…

math.CO2010★ 2 cited

A Generalization of Plexes of Latin Squares

Kyle Pula

A $k$ -plex of a latin square is a collection of cells representing each row, column, and symbol precisely $k$ times. The classic case of $k = 1$ is more commonly known as a transvers…