In the present paper, we introduce new subclasses of certain meromorphic multivalent functions defined by a class of linear operators involving the Liu-Srivastava operator, and investigate the majorization properties for functions belonging to these classes. Also, we point out some useful consequences of our main results.

Using the new linear operatorwhere l > 0, λ ≥ 0, and m ∈ N0 = N ∪ {0}, we introduce two subclasses of meromorphic analytic functions, and we investigate several convolution properties, coefficient inequalities, and inclusion relations for these classes.

In this paper, we investigate several interesting some subordination results for classes of analytic functions defined by the S?l?gean type q-derivative operator.

The purpose of the present paper is to introduce a subclass of meromorphic functions by using the convolution operator, that generalizes some well-known classes previously defined by different authors. We discussed inclusion results, radius problems, and some connections with a certain integral operator.