arXiv:math/0612187 [math.CO]AbstractReferencesReviewsResources
Excedance number for involutions in complex reflection groups
Eli Bagno, David Garber, Toufik Mansour
Published 2006-12-07Version 1
We define the excedance number on the complex reflection groups and compute its multidistribution with the number of fixed points on the set of involutions in these groups. We use some recurrence formulas and generating functions manipulations to obtain our results.
Comments: 11 pages, no figures; submitted
Subjects: 05E15
Related articles: Most relevant | Search more
Recursions for Excedance number in some permutations groups
arXiv:0704.2924 [math.CO] (Published 2007-04-23)
Excedance numbers for permutations in complex reflection groups
arXiv:2105.08104 [math.CO] (Published 2021-05-17)
The Hurwitz action in complex reflection groups