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Some geometric constructions of two variants of Newton’s method to solving nonlinear equations with multiple roots

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dc.contributor.author Cadenas Román, Carlos Eduardo
dc.date.accessioned 2020-01-13T14:43:30Z
dc.date.available 2020-01-13T14:43:30Z
dc.date.issued 2018
dc.identifier.citation Cadenas, C. (2018). Some geometric constructions of two variants of Newton’s method to solving nonlinear equations with multiple roots. Punjab University Journal of Mathematics. Vol. 50(1), 2018. pp. 15-21
dc.identifier.issn 1016-2526
dc.identifier.uri http://hdl.handle.net/123456789/8399
dc.description.abstract In this paper we give some geometric constructions of variations of Newton’s method, based on ideas of Schr¨oder, for the case that roots are multiple. A straight line and a polynomial are used to construct the iteration equation when the multiplicity of the root is known. In the case that the multiplicity is unknown another straight line and a rational function are used. Representative figures of an example are given. es_ES
dc.description.uri http://pu.edu.pk/images/journal/maths/PDF/Paper-2_50_1_2018.pdf
dc.language.iso en es_ES
dc.publisher Punjab University es_ES
dc.relation.ispartofseries Punjab University Journal of Mathematics, Vol. 50(1), 2018
dc.subject Geometric construction es_ES
dc.subject Newton’s method es_ES
dc.subject Multiple roots es_ES
dc.subject Nonlinear equations es_ES
dc.subject AMS subject classifications: 65H05
dc.subject Nonlinear algebraic or transcendental equations
dc.subject Single equations
dc.title Some geometric constructions of two variants of Newton’s method to solving nonlinear equations with multiple roots es_ES
dc.type Article es_ES


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