SU\G(𝔸)/K·U

Sendov's conjecture for sufficiently high degree polynomials

Terence Tao

Type: Preprint

Publication Date: 2020-01-01

Citations: 4

DOI: https://doi.org/10.48550/arxiv.2012.04125

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+ On the Sendov conjecture for polynomials with simple zeros 2018 Robert Dalmasso
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Works That Cite This (4)

Action Title Year Authors
+ PDF Chat Integrability of diagonalizable matrices and a dual Schoenberg type inequality 2021 S.V. Danielyan
A. È. Guterman
Tuen‐Wai Ng
+ Planar Brownian Motion and Complex Analysis 2020 Greg Markowsky
+ Remarks on circulant matrices and critical points of polynomials 2021 Minghua Lin
Mengyan Xie
Jiao Zhang
+ On the critical points of entire functions. 2021 Manuel Norman

Works Cited by This (22)

Action Title Year Authors
+ Research Problems in Function Theory 1967 W. K. Hayman
+ A quantitative result on Sendov's conjecture for a zero near the unit circle 2011 Tomohiro Chijiwa
+ Geometry of Polynomials 1949 Morris Marden
+ Analytic Theory of Polynomials 2002 Q I Rahman
Gerhard Schmeißer
+ PDF On the critical points of a polynomial 1998 Abdul Aziz
B. A. Zargar
+ 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 A quantitative result on polynomials with zeros in the unit disk 2010 Tomohiro Chijiwa
+ On the zeros of a polynomial and its derivative 1969 André Joyal
+ On Sendov′s Conjecture for Roots Near the Unit Circle 1993 Michael J. Miller