Some Classes of Polynomials Satisfying Sendov’s Conjecture

G. M. Sofi, Shabir Ahmad Ahanger, Robert B. Gardner

Type: Article

Publication Date: 2020-12-17

Citations: 2

DOI: https://doi.org/10.1556/012.2020.57.4.1475

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Locations

Studia Scientiarum Mathematicarum Hungarica - View

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+ PDF Chat	A note on the structure of the zeros of a polynomial and Sendov's conjecture	2023	G. M. Sofi Wali Mohammad Shah
+ PDF Chat	Distribution of Zeros and Critical Points of a Polynomial, and Sendov’s Conjecture	2023	G. M. Sofi Wali Mohammad Shah

Works Cited by This (9)

Action	Title	Year	Authors
+	Research Problems in Function Theory	1967	W. K. Hayman
+	Hausdorff geometry of polynomials	2001	Bl. Sendov
+ PDF Chat	Inequalities for polynomials with a prescribed zero	1972	John Donaldson Q. I. Rahman
+	On a conjecture of Sendov about the critical points of a polynomial	1985	Borislav Bojanov Q. I. Rahman Jan Szynal
+	Proof of The Sendov Conjecture for Polynomials of Degree at Most Eight	1999	Johnny E. Brown Guangping Xiang
+ PDF Chat	Unexpected local extrema for the Sendov conjecture	2008	Michael J. Miller
+ PDF Chat	Maximal polynomials and the Ilieff-Sendov conjecture	1990	Michael J. Miller
+	On the Sendov Conjecture for Polynomials with at Most Six Distinct Roots	1996	Iulius Borcea
+	Remarque sur un théorème relatif aux racines de l'équation {a_n}{x^n} + {an - 1}{xn - 1} + … + {a_1}x + {a_0} = 0 où tous les coefficientes a sont réels et positifs	1920	Gustaf Eneström