Some properties of a class of analytic functions defined by generalized Struve functions

Abstract

The aim of this paper is to define a new operator by using the generalized Struve functions ∑∞ n=0 (−c/4)n (3/2)n(k)n z n+1 with k = p+ (b + 2) /2 ̸= 0, −1, −2, . . . and b, c, k ∈ C. By using this operator we define a subclass of analytic functions. We discuss some properties of this class such as inclusion problems, radius problems, and some other interesting properties related to this operator.