Briot–Bouquet Differential Subordinations for Analytic Functions Involving the Struve Function

We define a new class of exponential starlike functions constructed by linear operator involving normalized form the generalized Struve function. Making use technique differential subordination introduced Miller and Mocanu, we investigate several results related to Briot–Bouquet subordinations for also obtain univalent solutions equations observe that these are best dominant function class. Moreover, give an application fractional integral complex-valued associated with The significance this paper is due employed in proving novelty functions. approach used can lead problems geometric theory special