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- Sendov's_conjecture abstract "In mathematics, Sendov's conjecture, sometimes also called Ilieff's conjecture, concerns the relationship between the locations of roots and critical points of a polynomial function of a complex variable. It is named after Blagovest Sendov.The conjecture states that for a polynomial with all roots r1, ..., rn inside the closed unit disk |z| ≤ 1, each of the n roots is at a distance no more than 1 from at least one critical point.The Gauss–Lucas theorem says that all of the critical points lie within the convex hull of the roots. It follows that the critical points must be within the unit disk, since the roots are.The conjecture has not been proved for n > 8.".
- Sendov's_conjecture wikiPageExternalLink SendovsConjecture.
- Sendov's_conjecture wikiPageID "34113393".
- Sendov's_conjecture wikiPageRevisionID "467018475".
- Sendov's_conjecture hasPhotoCollection Sendov's_conjecture.
- Sendov's_conjecture subject Category:Complex_analysis.
- Sendov's_conjecture subject Category:Conjectures.
- Sendov's_conjecture type Abstraction100002137.
- Sendov's_conjecture type Cognition100023271.
- Sendov's_conjecture type Concept105835747.
- Sendov's_conjecture type Conjectures.
- Sendov's_conjecture type Content105809192.
- Sendov's_conjecture type Hypothesis105888929.
- Sendov's_conjecture type Idea105833840.
- Sendov's_conjecture type PsychologicalFeature100023100.
- Sendov's_conjecture type Speculation105891783.
- Sendov's_conjecture comment "In mathematics, Sendov's conjecture, sometimes also called Ilieff's conjecture, concerns the relationship between the locations of roots and critical points of a polynomial function of a complex variable.".
- Sendov's_conjecture label "Sendov's conjecture".
- Sendov's_conjecture sameAs m.0hrd3mz.
- Sendov's_conjecture sameAs Q17037028.
- Sendov's_conjecture sameAs Q17037028.
- Sendov's_conjecture sameAs Sendov's_conjecture.
- Sendov's_conjecture wasDerivedFrom Sendov's_conjecture?oldid=467018475.
- Sendov's_conjecture isPrimaryTopicOf Sendov's_conjecture.