[HTML][HTML] A new family of analytic functions associated with multiplier transformation
MO Oluwayemi, I Faisal - Scientific African, 2021 - Elsevier
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A new class of function with finitely many fixed points
MO Oluwayemi… - Abstract and Applied …, 2022 - Wiley Online Library
The study introduced a generalized multiplier operator used as a tool to define and
investigate a new class of function, TSQ σ, ξ, ω, ε μ, λ, η ϖ, n and its subclass TSQ σ, ξ, ω, ε μ …
investigate a new class of function, TSQ σ, ξ, ω, ε μ, λ, η ϖ, n and its subclass TSQ σ, ξ, ω, ε μ …
[HTML][HTML] Results on a class of analytic functions with finitely many fixed coefficients related to a generalised multiplier transformation
MO Oluwayemi, AL Alina, A Cătaş - Scientific African, 2022 - Elsevier
A new class of univalent functions denoted by T m (ξ, ϖ, σ, en) is defined and studied in this
work. The class of functions T m (ξ, ϖ, σ, en) generalises certain previously introduced …
work. The class of functions T m (ξ, ϖ, σ, en) generalises certain previously introduced …
On Geometric Properties of a Certain Analytic Function with Negative Coefficients
MO Oluwayemi, EO Davids, A Cătaş - Fractal and Fractional, 2022 - search.proquest.com
Various function theorists have successfully defined and investigated different kinds of
analytic functions. The applications of such functions have played significant roles in …
analytic functions. The applications of such functions have played significant roles in …
[PDF][PDF] Research Article A New Class of Function with Finitely Many Fixed Points
MO Oluwayemi, OA Fadipe-Joseph - 2022 - academia.edu
1975, Ruscheweyh with the use of convolution introduced a differential operator Dn as a tool
to investigate a certain class of univalent functions. The continuous extension and …
to investigate a certain class of univalent functions. The continuous extension and …
[PDF][PDF] On Geometric Properties of a Certain Analytic Function with Negative Coefficients. Fractal Fract. 2022, 6, 172
MO Oluwayemi, EO Davids, A Catas - 2022 - academia.edu
k= 2 [kσ− cω (2+ β)+ cγ](a+(α− β)(λ+ µ2− µ1)(k− 1)+ b a+ b) n ak≤ ω (2+ β)+ cγ− σ.(5) See
[6] for the proof. Silverman in [8] was the first to pave way for the study of functions with …
[6] for the proof. Silverman in [8] was the first to pave way for the study of functions with …