K. Chandrasekran

most citedGeometric properties of Clausen's Hypergeometric Function

_{3} F_{2} (a, b, c; d, e; z)

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

math.CV2023

Univalent Functions with Non-Negative Coefficients involving Clausen's Hypergeometric Function

K. Chandrasekran, G. Murugusundaramoorthy, D. J. Prabhakaran

In this work, we derived the necessary and sufficient conditions on parameters for $_{3} F_{2} (_{b + 1, c + 1}^{a, b, c}; z)$ Hypergeometric Function to be in the classes $\mathcal{M}^{\ast}(λ,…

math.CV2019★ 1 cited

Geometric properties of Clausen's Hypergeometric Function $_{3} F_{2} (a, b, c; d, e; z)$

Koneri Chandrasekran, Devasir John Prabhakaran

The Clausen's Hypergeometric Function is given by $_{3} F_{2} (a, b, c; d, e; z) = n = 0 \sum \infty \frac{( a ) _{n} ( b ) _{n} ( c ) _{n}}{( d ) _{n} ( e ) _{n} ( 1 ) _{n}} z^{n}; a, b, c, d, e \in C$ provided $d,…

math.CV2019

Stable Functions of Janowski Type

Koneri Chandrasekran, Devasir John Prabhakaran, Priyanka Sangal

A function $f \in A_{1}$ is said to be stable with respect to $g \in A_{1}$ if \begin{align*} \frac{s_n(f(z))}{f(z)} \prec \frac{1}{g(z)}, \qquad z\in\mathbb{D}, \en…

Univalent Functions with Non-Negative Coefficients involving Clausen's Hypergeometric Function

Geometric properties of Clausen's Hypergeometric Function 3​F2​(a,b,c;d,e;z)

Stable Functions of Janowski Type

Geometric properties of Clausen's Hypergeometric Function $_{3} F_{2} (a, b, c; d, e; z)$