Multivalent functions associated with Srivastava–Saigo–Owa fractional differintegral operator

Abstract

The purpose of the present paper is to investigate some subordination and other properties of several subclasses of multivalent functions which are defined by the Srivastava–Saigo–Owa fractional differintegral operator. Inclusion relations for functions in the class $$\mathcal {S}_{p,\lambda ,\mu ,\eta }^{m,\delta ,\zeta }(\alpha; A, B)$$ and the images of these functions by the generalized Bernardi–Libera–Livingston integral operator are also considered.