Sign in to use this feature.

Years

Between: -

Subjects

remove_circle_outline
remove_circle_outline

Journals

Article Types

Countries / Regions

Search Results (1)

Search Parameters:
Keywords = Hadmard product (convolution)

Order results
Result details
Results per page
Select all
Export citation of selected articles as:
10 pages, 299 KB  
Brief Report
An Application of the Prabhakar Fractional Operator to a Subclass of Analytic Univalent Function
by M. Indushree and Madhu Venkataraman
Fractal Fract. 2023, 7(3), 266; https://doi.org/10.3390/fractalfract7030266 - 17 Mar 2023
Cited by 2 | Viewed by 1879
Abstract
Fractional differential operators have recently been linked with numerous other areas of science, technology and engineering studies. For a real variable, the class of fractional differential and integral operators is evaluated. In this study, we look into the Prabhakar fractional differential operator, which [...] Read more.
Fractional differential operators have recently been linked with numerous other areas of science, technology and engineering studies. For a real variable, the class of fractional differential and integral operators is evaluated. In this study, we look into the Prabhakar fractional differential operator, which is the most applicable fractional differential operator in a complex domain. In terms of observing a group of normalized analytical functions, we express the operator. In the open unit disc, we deal with its geometric performance. Applying the Prabhakar fractional differential operator dcθα,βγ,ω to a subclass of analytic univalent function results in the creation of a new subclass of mathematical functions: W(γ,ω,α,β,θ,m,c,z,p,q). We obtain the characteristic, neighborhood and convolution properties for this class. Some of these properties are extensions of defined results. Full article
(This article belongs to the Section General Mathematics, Analysis)
Back to TopTop