THE SENDOV CONJECTURE FOR POLYNOMIALS WITH AT MOST SEVEN DISTINCT ZEROS

LULIUS BORCEA

Type: Article

Publication Date: 1996-06-01

Citations: 12

DOI: https://doi.org/10.1524/anly.1996.16.2.137

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Analysis - View

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+	Proof of The Sendov Conjecture for Polynomials of Degree at Most Eight	1999	Johnny E. Brown Guangping Xiang
+	Results Pertaining to the Sendov Conjecture	1997	Angelina Byrne
+	Notions of Positivity and the Geometry of Polynomials	2011	Petter Brändén Mikael Passare Mihai Putinar
+	A quadratic approximation to the Sendov radius near the unit circle	2004	Michael J. Miller
+	A quantitative result on Sendov's conjecture for a zero near the unit circle	2011	Tomohiro Chijiwa
+	Three open problems in function theoretic operator theory	2024	Pamela Gorkin Elodie Pozzi
+	Distribution of static equilibrium points in static electric field produced by fixed electrons	2014	Feng Guo
+	Some Maximal Polynomials Must Be Nonreal	1997	Michael J. Miller
+	A principle of o. szász and the sendov-iiyeff problem for polynomials near<i>Z</i><sup>n</sup>−1	1998	T. L. McCoy
+ PDF Chat	A quantitative result on polynomials with zeros in the unit disk	2010	Tomohiro Chijiwa

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