Inclusion properties of certain subclasses of analytic functions defined by generalized Salagean operator

Let $A$ denote the class of analytic functions with the normalization $f(0)=f^{\prime }(0)-1=0$ in the open unit disc $U=\{z:\left|z\right|<1\}$.  Set $$f_{\lambda }^n(z)=z+\sum _{k=2}^{\mathrm{\infty }}[1+\lambda (k-1){]}^n{z}^k(n\in N_0;\lambda \ge 0;z\in U),$$ and define $f_{\lambda ,\mu }^n$ in terms of the Hadamard product $$f_{\lambda }^n(z)\ast f_{\lambda ,\mu }^n=\frac{z}{(1-z{)}^{\mu }}(\mu >0;z\in U).$$ In this paper, we introduce several subclasses of analytic functions defined by means of the operator $I_{\lambda ,\mu }^n:A⟶A$, given by $$I_{\lambda ,\mu }^{n}f(z)=f_{\lambda ,\mu }^n(z)\ast f(z)(f\in A;n\in N_{0;}\lambda \ge 0;\mu >0).$$Inclusion properties of these classes and the classes involving the generalized Libera integral operator are also considered.