Mei Yin

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20242026

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math.CO2026

On statistics of prime parking functions, Łukasiewicz paths, and quasisymmetric functions

Pamela E. Harris, Selvi Kara, Erin McNicholas +2

We recall that a parking function of length $n + 1$ is said to be prime if removing any instance of 1 yields a parking function of length $n$ . In this article, we study prime parking…

math.CO2024

Fixed points and cycles of parking functions

Martin Rubey, Mei Yin

A parking function of length $n$ is a sequence $π = (π_{1}, \dots, π_{n})$ of positive integers such that if $λ_{1} \leq \dots \leq λ_{n}$ is the increasing rearrangement of $π_{1}, \dots, π_{n}$ , th…