most citedRestricted Dyck Paths on Valleys Sequence

2 citations · 2 across the 3 of their papers we have counts for

collaborators

5 papers

math.CO2021

New modular symmetric function and its applications: Modular -Stirling numbers

Bazeniar Abdelghafour, Moussa Ahmia, José L. Ramírez +1

In this paper, we consider a generalization of the Stirling number sequence of both kinds by using a specialization of a new family of symmetric functions. We give combinatorial in…

math.CO20212 cited

Restricted Dyck Paths on Valleys Sequence

Rigoberto Flórez, Toufik Mansour, José L. Ramírez +2

In this paper we study a subfamily of a classic lattice path, the \emph{Dyck paths}, called \emph{restricted -Dyck} paths, in short -Dyck. A valley of a Dyck path is a lo…

math.CO2021

Poly-Cauchy numbers -- the combinatorics behind

Beáta Bényi, José Luis Ramírez

We introduce poly-Cauchy permutations that are enumerated by the poly-Cauchy numbers. We provide combinatorial proofs for several identities involving poly-Cauchy numbers and some…

math.CO2021

Palindromic and Colored Superdiagonal Compositions

Jazmín Mantilla, Wilson Olaya-León, José L. Ramírez

A superdiagonal composition is one in which the -th part or summand is of size greater than or equal to . In this paper, we study the number of palindromic superdiagonal comp…

math.CO2019

On -poly-Bernoulli numbers arising from combinatorial interpretations

Beáta Bényi, José Luis Ramírez

In this paper we present several natural -analogues of the poly-Bernoulli numbers arising in combinatorial contexts. We also recall some relating analytical results and ask for…