Local Convergence of the Gauss-Newton Method for Infective-Overdetermined Systems

dc.contributor.author	Amat, Sergio
dc.contributor.author	Argyros, Ioannis K
dc.contributor.author	Magreñán, Á. Alberto
dc.date	2014-09
dc.date.accessioned	2017-09-28T21:09:26Z
dc.date.available	2017-09-28T21:09:26Z
dc.identifier.issn	2234-3008
dc.identifier.uri	https://reunir.unir.net/handle/123456789/5609
dc.description.abstract	We present, under a weak majorant condition, a local convergence analysis for the Gauss-Newton method for injective-overdetermined systems of equations in a Hilbert space setting. Our results provide under the same information a larger radius of convergence and tighter error estimates on the distances involved than in earlier studies such us [10, 11, 13, 14, 18]. Special cases and numerical examples are also included in this study.	es_ES
dc.language.iso	eng	es_ES
dc.publisher	Journal of the Korean Mathematical Society	es_ES
dc.relation.ispartofseries	;vol. 51, nº 5
dc.relation.uri	http://koreascience.or.kr/article/ArticleFullRecord.jsp?cn=DBSHBB_2014_v51n5_955	es_ES
dc.rights	openAccess	es_ES
dc.subject	the Gauss-Newton method	es_ES
dc.subject	Hilbert spaces	es_ES
dc.subject	majorant condition	es_ES
dc.subject	local convergence	es_ES
dc.subject	radius of convergence	es_ES
dc.subject	injective-overdetermined systems	es_ES
dc.subject	JCR	es_ES
dc.subject	Scopus	es_ES
dc.title	Local Convergence of the Gauss-Newton Method for Infective-Overdetermined Systems	es_ES
dc.type	Articulo Revista Indexada	es_ES
reunir.tag	~ARI	es_ES
dc.identifier.doi	http://dx.doi.org/10.4134/JKMS.2014.51.5.955

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