Properties of Certain Subclasses of Multivalent Analytic Functions Involving the Dziok-Srivastava Operator

The various properties of several subclasses $S_{p,k}^{l,m}(\alpha_{1};h),$\\$K_{p,k}^{l,m}(\alpha_{1};h), K_{p,k}^{l,m}(\lambda;\alpha_{1};h), C_{p,k}^{l,m}(\alpha_{1};h)$ and $QC_{p,k}^{l,m}(\lambda;\alpha_{1};h)$ of multivalent analytic functions are investigated. Sufficient condition for the subclass $C_{p,k}^{l,m}(\alpha_{1};h)$ is provided, and the inclusion relationships, integral representations, convolution properties for other function classes are proved.