Ran Pan

collaborators

2 papers

math.CO2018

Counting Consecutive Pattern Matches in $S_{n} (132)$ and $S_{n} (123)$

Ran Pan, Dun Qiu, Jeffrey Remmel

In this paper, we study the distribution of consecutive patterns in the set of 123-avoiding permutations and the set of 132-avoiding permutations, that is, in $S_{n} (123)$ …

math.CO2017

Block patterns in generalized Euler Permutations

Ran Pan, Jeffrey Brian Remmel

Goulden and Jackson introduced a very powerful method to study the distributions of certain consecutive patterns in permutations, words, and other combinatorial objects which is no…

Counting Consecutive Pattern Matches in Sn​(132) and Sn​(123)

Block patterns in generalized Euler Permutations

Counting Consecutive Pattern Matches in $S_{n} (132)$ and $S_{n} (123)$