In this paper we focus on r-geometric polynomials, r-exponential polynomials
and their harmonic versions. It is shown that harmonic versions of these
polynomials and their generalizations are useful to obtain closed forms of some
series related to harmonic numbers.
In this paper we study on two new families of polynomials which are connected
with single variable Bell polynomials b_{n}(x) and Fubini polynomials F_{n}(x).
We discuss their generalizations as well. It is shown that these new families
of polynomials and their generalizations are useful to obtain closed forms of
some series related to harmonic numbers.
In this paper we use Euler-Seidel matrices method to find out some
interesting results of Fubini and Bell polynomials and numbers. Some known
results reproved with Euler-Seidel method and some new result obtained.