An Application of Certain Integral Operators

Differential subordination and superordination of analytic functions defined by the Dziok–Srivastava linear operator

“…A similar problem for analytic functions was studied by Aghalary et al [1]. See [2][3][4][5][6][7][8][9]14] for related works. Additionally, the corresponding differential superordination problem is investigated, and several sandwich-type results are obtained.…”

Notes on Jung–Kim–Srivastava integral operator

“…Some interesting subclasses of analytic function, associated with the operator Q α β , have been investigated recently by Jung, Kim, and Srivastava [2], Aouf et al [1], Li [3], and Liu [5]. The operator Q α β is also called Jung-Kim-Srivastava integral operator.…”

Differential subordination and superordination results for certain subclasses of analytic functions by the technique of admissible functions

“…. , with a ∈ C, H 0 ≡ H [0, 1] and H ≡ H [1,1]. Let A p denote the class of all analytic functions of the form…”

“…When Ω = U, λ = a − 1(a > 0), p = 1 and M = 1. Corollary 3.16 reduces to[12, Theorem 2, p.231].When Ω = U, λ = 1, p = 1 and M = 1, Corollary 3.16 reduces to[1, Theorem 1, p.477]. If f (z) ∈ A p , then…”