The study of the zeros of polynomials has a very rich history. In addition to having numerous
applications, this study has been the inspiration for much theoretical research (including …

In this paper we obtain regions containing all thezeros of a class of analytic functions whose
coefficients are subject to certain conditions. Our results sharpen some of the results known …

Many results on the location of zeros of polynomials and analytic functions are available in
the literature. In this paper we extend some existing results on the zeros of polynomials by …

Let $ E $ be a Jordan rectifiable curve in the complex plane and let $ G $ be the bounded
component of $\mathbb {C}\backslash E $. Now let $ n\in\mathbb {N} $, and let $ m_ {n, E} …

Abstract The Eneström-Kakeya theorem is well known in the theory of zero distribution of
polynomials. In the literature some attempts have been made to generalize the Eneström …

In this paper we prove some results concerning the distribution of the zeros of a polynomial
in the complex plane. Our results not only contain some known generalizations of Eneström …

A meromorphic function on 𝐷⊆ ℂ is a ratio of analytic functions with denominator identically
non zero on D. Poles of such functions arise from zeros in the denominator where the …

A note on Eneström-Kakeya theorem Page 1 Journal of Classical Analysis Volume 19, Number
1 (2022), 39–47 doi:10.7153/jca-2022-19-04 A NOTE ON ENESTR OM–KAKEYA THEOREM …

A meromorphic function on an open set D contained in the finite complex plane C is of the
form of the ratio betweentwo analytic functions defined on D with denominator not identically …

Let P (z) be a polynomial of degree n with real or complex coefficients. The aim of this paper
is to obtain a ring shaped region containing all the zeros of P (z). Our results not only …