Subclasses of meromorphically multivalent functions associated with a certain linear operator

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Applications of differential subordination to certain subclasses of meromorphically multivalent functions. (2005, background): “In particular, we have Σp,0 (A,B) = Rn,p(A,B), whereRn,p(A,B) is the function class introduced and studied by Liu and Srivastava [3].”
Subordination and Superordination of the Liu-Srivastava Linear Operator on Meromorphic Functions (2008, unknown): “Corresponding to the function hp(α1, · · · , αl;β1, · · · , βm; z) := z−p lFm(α1, · · · , αl;β1, · · · , βm; z), the Liu-Srivastava operator [15, 16] H p (α1, · · · , αl;β1, · · · , βm) : Σp → Σp is defined by the Hadamard product H p (α1, · · · , αl;β1, · · · , βm)f(z) := hp(α1, · · · , αl;β1, · · ”
Third-Order Differential Subordination and Superordination Results for Meromorphically Multivalent Functions Associated with the Liu-Srivastava Operator (2014, background): “(19) We note that, for λ = μ = 0, the operator H p,q,s (α 1 ) reduces to the Liu-Srivastava operator H p,q,s (α 1 ) (see [5, 6]; see also [7]), while the Liu-Srivastava operator is the meromorphic analogous of the Dziok-Srivastava operator (see [8–10]; see also [11, 12]), which includes (as its spec”