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It seems for the authors that they are more natural than multi-poly-Bernoulli numbers when one tries to generalize the results of poly-Bernoulli numbers.. The purpose of the

Chen [ 6 ] gave generalizations of ( 1 ) for sums of N products of Bernoulli polynomials, generalized Bernoulli numbers and Euler polynomials by using special values of certain

Cigler [ 10 ] calculated more general identities with respect to Hankel deter- minants involving not only r-Bell numbers but polynomials... A more detailed

It turns out that the s n,m numbers are in fact coefficients of certain polynomials, and that they are naturally involved in certain combinatorial formulas, some of them

See [ 1 , 2 , 3 , 6 ] for some other formulas involving the central trinomial coefficients and the Motzkin numbers, and for more information on the properties, and the many

All the recurrence sequences above have a third order; the selective identities, Binet formulas and generating functions, and some different identities for these numbers, are

In order to compute sums involving the inverses of binomial coefficients, using integrals is an effective

We study the Lah and related Laguerre transforms within the context of exponential Riordan arrays.. Links to the Stirling numbers