Suhail Gulzar

activity

20132024

most citedSome extensions of Eneström-Kakeya Theorem

3 citations · 10 across the 11 of their papers we have counts for

collaborators

Showing 2013 · math.CVShow all

5 papers · 2 filters

math.CV2013★ 3 cited

On annulus containing all the zeros of a polynomial

N. A. Rather, Suhail Gulzar

In this paper, we obtain an annulus containing all the zeros of the polynomial involving binomial coefficients and generalized Fibonacci numbers. Our result generalize some of the…

math.CV2013

Lp mean estimates for an operator preserving inequalities between polynomials

N. A. Rather, Suhail Gulzar

If $P (z)$ be a polynomial of degree at most $n$ which does not vanish in $∣ z ∣ < 1$ , it was recently formulated by Shah and Liman \cite[\textit{Integral estimates for the family of…

math.CV2013

Zygmund-type inequalities for an operator preserving inequalities between polynomials

Nisar. A. Rather, Suhail Gulzar, K. A. Thakur

In this paper, we present certain new $L_{p}$ inequalities for $B_{n}$ -operators which include some known polynomial inequalities as special cases.

math.CV2013★ 3 cited

Inequalities for the polar derivative of a polynomial

N. A. Rather, Suhail Gulzar

Let $P (z)$ be a polynomial of degree $n$ and for any real or complex number $α,$ let $D_{α} P (z) = n P (z) + (α - z) P^{'} (z)$ denote the polar derivative with respect to $α .$ In this…

math.CV2013

Integral mean estimates for the polar derivative of a polynomial

N. A. Rather, Suhail Gulzar

Let $P (z)$ be a polynomial of degree $n$ having all zeros in $∣ z ∣ \leq k$ where $k \leq 1,$ then it was proved by Dewan \textit{et al} that for every real or complex number $α$ w…