Acceleration methods in numerical analysis

dc.contributor.author	Collins, John Hector
dc.date.accessioned	2011-06-21T01:55:45Z
dc.date.accessioned	2022-10-26T21:04:21Z
dc.date.available	2011-06-21T01:55:45Z
dc.date.available	2022-10-26T21:04:21Z
dc.date.copyright	1981
dc.date.issued	1981
dc.identifier.uri	https://ir.wgtn.ac.nz/handle/123456789/24914
dc.description.abstract	This paper reviews the most significant work to date on acceleration methods including theoretical work. An extensive computational programme is described in which the most powerful accelerators are compared. The author advances the concept and develops the theory of upper and lower bounds for alternating series. Further, he advances two accelerators for monotonic series.	en_NZ
dc.format	pdf	en_NZ
dc.language	en_NZ
dc.language.iso	en_NZ
dc.publisher	Te Herenga Waka—Victoria University of Wellington	en_NZ
dc.subject	Convergence	en_NZ
dc.subject	Numerical analysis	en_NZ
dc.subject	Acceleration of convergence	en_NZ
dc.title	Acceleration methods in numerical analysis	en_NZ
dc.type	Text	en_NZ
vuwschema.type.vuw	Awarded Research Masters Thesis	en_NZ
thesis.degree.discipline	Mathematics	en_NZ
thesis.degree.grantor	Te Herenga Waka—Victoria University of Wellington	en_NZ
thesis.degree.level	Masters	en_NZ

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