activity
20172020
most citedA New Approach to the -Whitney Numbers by Using Combinatorial Differential Calculus

3 citations · 4 across the 3 of their papers we have counts for

collaborators
Showing math.COShow all

5 papers · 1 filter

math.CO2020

Generalized Ordered Set Partitions

Beáta Bényi, Miguel Méndez, José L. Ramirez

In this paper, we consider ordered set partitions obtained by imposing conditions on the size of the lists, and such that the first elements are in distinct blocks, respectivel…

math.CO2018

Restricted -Stirling Numbers and their Combinatorial Applications

Beáta Bényi, Miguel Méndez, José L. Ramírez +1

We study set partitions with distinguished elements and block sizes found in an arbitrary index set . The enumeration of these -partitions leads to the introduction o…

math.CO2018

Some Applications of -restricted Set Partitions

Beáta Bényi, José L. Ramírez

In the paper, the authors present several new relations and applications for the combinatorial sequence that counts the possible partitions of a finite set with the restriction tha…

math.CO20171 cited

Combinatorial and Arithmetical Properties of the Restricted and Associated Bell and Factorial Numbers

Victor H. Moll, José L. Ramirez, Diego Villamizar

Set partitions and permutations with restrictions on the size of the blocks and cycles are important combinatorial sequences. Counting these objects lead to the sequences generaliz…

math.CO20173 cited

A New Approach to the -Whitney Numbers by Using Combinatorial Differential Calculus

José L. Ramírez, Miguel A. Méndez

In the present article we introduce two new combinatorial interpretations of the -Whitney numbers of the second kind obtained from the combinatorics of the differential operator…