Quinn Minnich

3 citations · 3 across the 4 of their papers we have counts for

collaborators

5 papers

math.CO2021

Further Results on Pinnacle Sets

Quinn Minnich

The study of pinnacle sets has been a recent area of interest in combinatorics. Given a permutation, its pinnacle set is the set of all values larger than the values on either side…

math.CO2021

Cyclic Pattern Containment and Avoidance

Rachel Domagalski, Jinting Liang, Quinn Minnich +3

The study of pattern containment and avoidance for linear permutations is a well-established area of enumerative combinatorics. A cyclic permutation is the set of all rotations of…

math.CO2021★ 3 cited

Cyclic Shuffle Compatibility

Rachel Domagalski, Jinting Liang, Quinn Minnich +3

Consider a permutation p to be any finite list of distinct positive integers. A statistic is a function St whose domain is all permutations. Let S(p,q) be the set of shuffles of tw…

math.CO2021

Pinnacle Set Properties

Rachel Domagalski, Jinting Liang, Quinn Minnich +3

Let pi = pi_1 pi_2 ... pi_n be a permutation in the symmetric group S_n written in one-line notation. The pinnacle set of pi, denoted Pin pi, is the set of all pi_i such that pi_{i…

math.AT2018

An $A_{\infty}$ -coalgebra Structure on a Closed Compact Surface

Quinn Minnich, Ronald Umble

Let $P$ be an $n$ -gon with $n \geq 3.$ There is a formal combinatorial $A_{\infty}$ -coalgebra structure on cellular chains $C_{*} (P)$ with non-vanishing higher order structure when $n\ge…

Further Results on Pinnacle Sets

Cyclic Pattern Containment and Avoidance

Cyclic Shuffle Compatibility

Pinnacle Set Properties

An A∞​-coalgebra Structure on a Closed Compact Surface

An $A_{\infty}$ -coalgebra Structure on a Closed Compact Surface