On 2-adic orders of Stirling numbers of the second kind.
On a class of combinatorial sums involving generalized factorials.
On a generalization of an approximation operator defined by A. Lupaş.
On a generalized recurrence for Bell numbers.
On a new family of generalized Stirling and Bell numbers.
On a relation between the Riemann zeta function and the Stirling numbers.
On generalizations of the Stirling number triangles.
On partitions, surjections, and Stirling numbers.
On power series, Bell polynomials, Hardy-Ramanujan-Rademacher problem and its statistical applications
On -Euler numbers related to the modified -Bernstein polynomials.
On some arithmetic properties of polynomial expressions involving Stirling numbers of the second kind
On the coefficients of the asymptotic expansion of .
On the density of languages representing finite set partitions.
On the power values of Stirling numbers
On the problem of uniqueness for the maximum Stirling number(s) of the second kind.
On the sum of digits of some sequences of integers
Let b ≥ 2 be a fixed positive integer. We show for a wide variety of sequences {a n}n=1∞ that for almost all n the sum of digits of a n in base b is at least c b log n, where c b is a constant depending on b and on the sequence. Our approach covers several integer sequences arising from number theory and combinatorics.