activity
20192025
most citedCombinatorics of -Laguerre polynomials and their moments

4 citations · 7 across the 7 of their papers we have counts for

collaborators

7 papers

math.CO2025

Counting permutations by alternating runs via Hetyei-Reiner trees

Qiongqiong Pan, Yunze Wang, Jiang Zeng

The generating polynomial of permutations of size , counted by the number of alternating runs, has a root at of multiplicity for all . Th…

math.CO2022

-Catalan continued fractions, gamma expansions and pattern avoidances

Bin Han, Qiongqiong Pan

We introduce a kind of -Catalan numbers of Type A by generalizing the Jacobian type continued fraction formula, we proved that the corresponding expansions could be expr…

math.CO2022★ 1 cited

Enumeration of permutations by the parity of descent positions

Qiongqiong Pan, Jiang Zeng

Noticing that some recent variations of descent polynomials are special cases of Carlitz and Scoville's four-variable polynomials, which enumerate permutations by the parity of des…

math.CO2022★ 1 cited

A new combinatorial formula for alternating descent polynomials

Qiongqiong Pan

We prove a combinatorial formula for the alternating descent polynomials of type A and B. Combining with Josuat-Vergès' combinatorial interpretation for Hoffman's derivative polyno…

math.CO2021

Cycles of even-odd drop permutations and continued fractions of Genocchi numbers

Qiongqiong Pan, Jiang Zeng

Recently, Lazar and Wachs (arXiv:1910.07651) showed that the (median) Genocchi numbers play a fundamental role in the study of the homogenized Linial arrangement and obtained two n…

math.CO2019★ 1 cited

Brändén's -Eulerian polynomials, André permutations and continued fractions

Qiong Qiong Pan, Jiang Zeng

In 2008 Brändén proved a -analogue of the -expansion formula for Eulerian polynomials and conjectured the divisibility of the -coefficient by .…

math.CO2019★ 4 cited

Combinatorics of -Laguerre polynomials and their moments

Qiongqiong Pan, Jiang Zeng

We consider a -analogue of Laguerre polynomials for integral , which turns out to be a rescaled version of Al-Salam--Chihara polynomials. A comb…