Subordination and superordination for multivalent functions defined by linear operators
S. Sivaprasad Kumar, Virendra Kumar, V. Ravichandran

TL;DR
This paper unifies linear operators on p-valent functions and establishes subordination, superordination, and sandwich results, along with integral transforms and conditions for function classes.
Contribution
It introduces a unified approach to linear operators on p-valent functions and derives new subordination, superordination, and sandwich theorems with integral transform analysis.
Findings
Derived subordination and superordination results for p-valent functions.
Established sandwich type theorems under new operator frameworks.
Provided sufficient conditions for functions in various classes.
Abstract
In this paper, certain linear operators defined on -valent analytic functions have been unified and for them some subordination and superordination results as well as the corresponding sandwich type results are obtained. A related integral transform is discussed and sufficient conditions for functions in different classes have been obtained.
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Taxonomy
TopicsAnalytic and geometric function theory · Holomorphic and Operator Theory · Polymer Synthesis and Characterization
