Making use of a linear operator, which is defined here by means of the Hadamard product (or convolution), the authors introduce (and investigate the various properties and characteristics of) two… Expand

A single-valued function f(z) is said to be univalent in a domain if it never takes on the same value twice, that is, if f(z 1) = f(z 2) for implies that z 1 = z 2. A set is said to be starlike with… Expand

The polynomial sets {Y"(x; k)} and { Z"(x; &)}, discussed by Joseph D. E. Konhauser, are biorthogonal over the interval (0, oo) with respect to the weight function x a e~ x , where a > — 1 and A: is… Expand

The main object of this article is to introduce and investigate an integral operator J s, b (f) defined, by using the Hurwitz–Lerch Zeta function, on the various subclasses of the class of normalized… Expand