S. Malik

most citedOn functions starlike with respect to

n

-ply symmetric, conjugate and symmetric conjugate points

2 citations · 3 across the 4 of their papers we have counts for

collaborators

4 papers

math.CV2022★ 2 cited

On functions starlike with respect to $n$ -ply symmetric, conjugate and symmetric conjugate points

Somya Malik, Vaithiyanathan Ravichandran

For given non-negative real numbers $α_{k}$ with $\sum_{k = 1}^{m} α_{k} = 1$ and normalized analytic functions $f_{k}$ , $k = 1, \dots, m$ , defined on the open unit disc, let the functions $F$ …

math.CV2022

Starlikeness of a product of starlike functions with non-vanishing polynomials

Somya Malik, V. Ravichandran

For a function $f$ starlike of order $α$ , $0 ⩽ α < 1$ , a non-constant polynomial $Q$ of degree $n$ which is non-vanishing in the unit disc $D$ and $β > 0$ , we consider…

math.CV2022

The Booth Lemniscate Starlikeness Radius for Janowski Starlike Functions

Somya Malik, Rosihan M Ali, V. Ravichandran

The function $G_{α} (z) = 1 + z / (1 - α z^{2})$ , \, $0 \leq α < 1$ , maps the open unit disc $D$ onto the interior of a domain known as the Booth lemniscate. Associated with this function…

math.CV2020★ 1 cited

Radius of Starlikeness for Bloch Functions

Somya Malik, V. Ravichandran

For normalised analytic functions $f$ defined on the open unit disc $D$ satisfying the condition $sup_{z \in D} (1 - ∣ z^{2} ∣) ∣ f^{'} (z) ∣ \leq 1$ , known as Bloch functions,…

On functions starlike with respect to n-ply symmetric, conjugate and symmetric conjugate points

Starlikeness of a product of starlike functions with non-vanishing polynomials

The Booth Lemniscate Starlikeness Radius for Janowski Starlike Functions

Radius of Starlikeness for Bloch Functions

On functions starlike with respect to $n$ -ply symmetric, conjugate and symmetric conjugate points