After his extensive study of Whitney numbers, Benoumhani introduced Dowling numbers and polynomials as generalizations of the well-known Bell numbers and polynomials. Later, Cheon and Jung gave the r-generalization of these notions. Based on our recent combinatorial interpretation of r-Whitney numbers, in this paper we derive several new properties of r-Dowling polynomials and we present alternative proofs of some previously known ones
In this paper, we introduce a new generalization of the r-Stirling numbers of the second kind based ...
In the paper, the authors study new degenerating approach to the Bell polynomials which are called f...
In this paper, we consider a (p, q)-generalization of the r-Whitney num- ber sequence of the first k...
In the present article we introduce two new combinatorial interpretations of the r-Whitney numbers o...
T. A. Dowling introduced Whitney numbers of the first and second kind concerning the so-called Dowli...
AbstractIn this paper, we study some properties of Whitney numbers of Dowling lattices and related p...
AbstractWe study some polynomials arising from Whitney numbers of the second kind of Dowling lattice...
A doktori értekezésben Stirling- és Bell-típusú számok különböző általánosításaival foglalkozunk. A ...
In this paper we give some congruences on the r-derangement polynomials (dened below), Lah polynomia...
In this paper, type 2 (p,q)-analogues of the r-Whitney numbers of the second kind is defined and a c...
In this paper, we give a simple description of the m-widened permutations (generalized m-permutation...
AbstractKazhdan-Lusztig and R-polynomials have applications to algebra, topology, and representation...
AbstractWe prove that the generating polynomial of Whitney numbers of the second kind of Dowling lat...
AbstractThis paper concerns the study of the Bell polynomials and the binomial type sequences. We ma...
AbstractJ. Touchard in his work on the cycles of permutations generalized the Bell polynomials in or...
In this paper, we introduce a new generalization of the r-Stirling numbers of the second kind based ...
In the paper, the authors study new degenerating approach to the Bell polynomials which are called f...
In this paper, we consider a (p, q)-generalization of the r-Whitney num- ber sequence of the first k...
In the present article we introduce two new combinatorial interpretations of the r-Whitney numbers o...
T. A. Dowling introduced Whitney numbers of the first and second kind concerning the so-called Dowli...
AbstractIn this paper, we study some properties of Whitney numbers of Dowling lattices and related p...
AbstractWe study some polynomials arising from Whitney numbers of the second kind of Dowling lattice...
A doktori értekezésben Stirling- és Bell-típusú számok különböző általánosításaival foglalkozunk. A ...
In this paper we give some congruences on the r-derangement polynomials (dened below), Lah polynomia...
In this paper, type 2 (p,q)-analogues of the r-Whitney numbers of the second kind is defined and a c...
In this paper, we give a simple description of the m-widened permutations (generalized m-permutation...
AbstractKazhdan-Lusztig and R-polynomials have applications to algebra, topology, and representation...
AbstractWe prove that the generating polynomial of Whitney numbers of the second kind of Dowling lat...
AbstractThis paper concerns the study of the Bell polynomials and the binomial type sequences. We ma...
AbstractJ. Touchard in his work on the cycles of permutations generalized the Bell polynomials in or...
In this paper, we introduce a new generalization of the r-Stirling numbers of the second kind based ...
In the paper, the authors study new degenerating approach to the Bell polynomials which are called f...
In this paper, we consider a (p, q)-generalization of the r-Whitney num- ber sequence of the first k...