AJ Bu

most citedUsing Symbolic Computation to Explore Generalized Dyck Paths and Their Areas

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

collaborators

2 papers

math.CO2024

A Short Proof that the number of $(a, b)$ -parking functions of length n $a (a + bn)^{n - 1}$

AJ Bu, Doron Zeilberger

We give a very short proof of the fact that the number of $(a, b)$ -parking functions of length $n$ equals $a (a + bn)^{n - 1}$ . This was first proved in 2003 by Kung and Yan, via a very…

math.CO2023★ 1 cited

Using Symbolic Computation to Explore Generalized Dyck Paths and Their Areas

AJ Bu, Doron Zeilberger

We show the power of Bruno Buchberger's seminal Groebner Basis algorithm, interfaced, seamlessly, with what we call symbolic dynamical programming, to automatically generate algebr…

A Short Proof that the number of (a,b)-parking functions of length n a(a+bn)n−1

Using Symbolic Computation to Explore Generalized Dyck Paths and Their Areas

A Short Proof that the number of $(a, b)$ -parking functions of length n $a (a + bn)^{n - 1}$