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- Halley's_method abstract "In numerical analysis, Halley’s method is a root-finding algorithm used for functions of one real variable with a continuous second derivative, i.e., C2 functions. It is named after its inventor Edmond Halley.The algorithm is second in the class of Householder's methods, right after Newton's method. Like the latter, it produces iteratively a sequence of approximations to the root; their rate of convergence to the root is cubic. Multidimensional versions of this method exist. Halley's method can be viewed as exactly finding the roots of a linear-over-linear Padé approximation to the function, in contrast to Newton's method/Secant method (approximates/interpolates the function linearly) or Cauchy's method/Muller's method (approximates/interpolates the function quadratically).".
- Halley's_method wikiPageExternalLink index.php?title=Itération_de_Halley&oldid=11673690.
- Halley's_method wikiPageExternalLink halley.pdf.
- Halley's_method wikiPageExternalLink Halley'sMethodMod.html.
- Halley's_method wikiPageExternalLink newton.html.
- Halley's_method wikiPageExternalLink 2975033.
- Halley's_method wikiPageID "9053035".
- Halley's_method wikiPageRevisionID "604641491".
- Halley's_method hasPhotoCollection Halley's_method.
- Halley's_method title "Halley’s method".
- Halley's_method urlname "HalleysMethod".
- Halley's_method subject Category:Root-finding_algorithms.
- Halley's_method type Abstraction100002137.
- Halley's_method type Act100030358.
- Halley's_method type Activity100407535.
- Halley's_method type Algorithm105847438.
- Halley's_method type Event100029378.
- Halley's_method type Procedure101023820.
- Halley's_method type PsychologicalFeature100023100.
- Halley's_method type Root-findingAlgorithms.
- Halley's_method type Rule105846932.
- Halley's_method type YagoPermanentlyLocatedEntity.
- Halley's_method comment "In numerical analysis, Halley’s method is a root-finding algorithm used for functions of one real variable with a continuous second derivative, i.e., C2 functions. It is named after its inventor Edmond Halley.The algorithm is second in the class of Householder's methods, right after Newton's method. Like the latter, it produces iteratively a sequence of approximations to the root; their rate of convergence to the root is cubic. Multidimensional versions of this method exist.".
- Halley's_method label "Halley's method".
- Halley's_method label "Halley-Verfahren".
- Halley's_method label "Metoda Halleya".
- Halley's_method label "Méthode de Halley".
- Halley's_method sameAs Halley-Verfahren.
- Halley's_method sameAs Méthode_de_Halley.
- Halley's_method sameAs Metoda_Halleya.
- Halley's_method sameAs m.027vygx.
- Halley's_method sameAs Q1476051.
- Halley's_method sameAs Q1476051.
- Halley's_method sameAs Halley's_method.
- Halley's_method wasDerivedFrom Halley's_method?oldid=604641491.
- Halley's_method isPrimaryTopicOf Halley's_method.