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- Durand–Kerner_method abstract "In numerical analysis, the Durand–Kerner method, established 1960–66 and named after E. Durand and Immo Kerner, also called the method of Weierstrass, established 1859–91 and named after Karl Weierstrass, is a root-finding algorithm for solving polynomial equations. In other words, the method can be used to solve numerically the equation ƒ(x) = 0where ƒ is a given polynomial, which can be taken to be scaled so that the leading coefficient is 1.".
- Durand–Kerner_method wikiPageID "3675893".
- Durand–Kerner_method wikiPageRevisionID "595234777".
- Durand–Kerner_method subject Category:Root-finding_algorithms.
- Durand–Kerner_method comment "In numerical analysis, the Durand–Kerner method, established 1960–66 and named after E. Durand and Immo Kerner, also called the method of Weierstrass, established 1859–91 and named after Karl Weierstrass, is a root-finding algorithm for solving polynomial equations. In other words, the method can be used to solve numerically the equation ƒ(x) = 0where ƒ is a given polynomial, which can be taken to be scaled so that the leading coefficient is 1.".
- Durand–Kerner_method label "Durand–Kerner method".
- Durand–Kerner_method label "Weierstraß-(Durand-Kerner)-Verfahren".
- Durand–Kerner_method sameAs Durand%E2%80%93Kerner_method.
- Durand–Kerner_method sameAs Weierstraß-(Durand-Kerner)-Verfahren.
- Durand–Kerner_method sameAs Q1299016.
- Durand–Kerner_method sameAs Q1299016.
- Durand–Kerner_method wasDerivedFrom Durand–Kerner_method?oldid=595234777.