2 citations · 2 across the 2 of their papers we have counts for
3 papers
math.GR2025
Perturbation Effects on Word Lengths in Three-Reflection Symmetric Presentations of Dihedral Groups
Michael Allocca, Max Trimmer
We investigate the properties of word lengths of elements from a three-reflection symmetric generating set of the dihedral group . Specifically, we provide the upper bound $λ_…
math.CO2015
Word Length Perturbations in Certain Symmetric Presentations of Dihedral Groups
Michael P. Allocca, Jason M. Graham, Candice R. Price +2
Given a finite group with a generating subset there is a well-established notion of length for a group element given in terms of its minimal length expression as a product of eleme…
math.AT2010★ 2 cited
A Finite Dimensional Algebra Example
Michael P. Allocca, Tom Lada
We construct an example of an algebra structure defined over a finite dimensional graded vector space.