A class of analytic functions defined using fractional Ruscheweyh–Goyal derivative and its majorization properties
In the current study, we look at the majorization characteristics of the subclass U m (α, η, δ)
of analytical functions described by the fractional Ruscheweyh–Goyal derivative. There are …
of analytical functions described by the fractional Ruscheweyh–Goyal derivative. There are …
Ruscheweyh-Goyal derivative of fractional order, its properties pertaining to pre-starlike type functions and applications
R Agarwal, GS Paliwal - Applications and Applied …, 2020 - digitalcommons.pvamu.edu
The study of the operators possessing convolution form and their properties is considered
advantageous in geometric function theory. In 1975 Ruscheweyh defined operator for …
advantageous in geometric function theory. In 1975 Ruscheweyh defined operator for …
Results of differential subordination for a unified subclass of analytic functions defined using generalized Ruscheweyh derivative operator
R Agarwal, GS Paliwal, P Goswami - Asian-European Journal of …, 2019 - World Scientific
In this paper, we introduce a unified subclass of analytic functions by making use of the
principle of subordination, involving generalized Ruscheweyh Derivative operator 𝕁 p λ, μ …
principle of subordination, involving generalized Ruscheweyh Derivative operator 𝕁 p λ, μ …
[PDF][PDF] Geometric properties for an unified class of functions characterized using fractional Ruscheweyh-Goyal derivative operator
R Agarwal, GS Paliwal, SD Purohit - Science & Technology Asia, 2020 - thaiscience.info
By means of the principle of subordination, we commence with a unified subclass of analytic
functions involving the fractional Ruscheweyh-Goyal derivative operator introduced by …
functions involving the fractional Ruscheweyh-Goyal derivative operator introduced by …
[PDF][PDF] Applications and Applied Mathematics: An International Journal (AAM)
R Agarwal, GS Paliwal - International Journal (AAM) - academia.edu
The study of the operators possessing convolution form and their properties is considered
advantageous in geometric function theory. In 1975 Ruscheweyh defined operator for …
advantageous in geometric function theory. In 1975 Ruscheweyh defined operator for …