[[abstract]]The purpose of this paper is to establish several identities involving the partial Bell polynomials by using the generating function. These results generalize some identities by Yang in "Discrete Math., 308(2008)" and Abbas and Bouroubi in "Discrete Math., 293(2005)". Some applications are given
International audienceMultivariate partial Bell polynomials have been dened by E.T. Bell in 1934. Th...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
In the paper, with the aid of the Fa\`a di Bruno formula, in terms of central factorial numbers of t...
AbstractThe exponential partial Bell polynomials are polynomials in an infinite number of variables ...
AbstractThis paper concerns the study of the Bell polynomials and the binomial type sequences. We ma...
Abstract In this paper, we study degenerate complete and partial Bell polynomials and establish some...
In the paper, the authors study new degenerating approach to the Bell polynomials which are called f...
We recover a recurrence relation for representing in an easy form the coefficients $ A_{n,k} $ of th...
Abstract The aim of this paper is to study the complete and incomplete degenerate Bell polynomials, ...
AbstractUsing the exponential generating function and the Bell polynomials, we obtain several new id...
We obtain some recurrence relationships among the partition vectors of the partial exponential Bell ...
In this paper, we study differential equations arising from the generating functions of the generali...
AbstractIn this work, we propose two new methods for the determination of new identities for Bell's ...
Partial multivariate Bell polynomials have been defined by E.T. Bell in 1934. These polynomials have...
AbstractIn this paper, we study the matrices related to the partial exponential Bell polynomials and...
International audienceMultivariate partial Bell polynomials have been dened by E.T. Bell in 1934. Th...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
In the paper, with the aid of the Fa\`a di Bruno formula, in terms of central factorial numbers of t...
AbstractThe exponential partial Bell polynomials are polynomials in an infinite number of variables ...
AbstractThis paper concerns the study of the Bell polynomials and the binomial type sequences. We ma...
Abstract In this paper, we study degenerate complete and partial Bell polynomials and establish some...
In the paper, the authors study new degenerating approach to the Bell polynomials which are called f...
We recover a recurrence relation for representing in an easy form the coefficients $ A_{n,k} $ of th...
Abstract The aim of this paper is to study the complete and incomplete degenerate Bell polynomials, ...
AbstractUsing the exponential generating function and the Bell polynomials, we obtain several new id...
We obtain some recurrence relationships among the partition vectors of the partial exponential Bell ...
In this paper, we study differential equations arising from the generating functions of the generali...
AbstractIn this work, we propose two new methods for the determination of new identities for Bell's ...
Partial multivariate Bell polynomials have been defined by E.T. Bell in 1934. These polynomials have...
AbstractIn this paper, we study the matrices related to the partial exponential Bell polynomials and...
International audienceMultivariate partial Bell polynomials have been dened by E.T. Bell in 1934. Th...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
In the paper, with the aid of the Fa\`a di Bruno formula, in terms of central factorial numbers of t...