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'n Algoritme vir kleinstekwarate-benadering

Dissertation (MSc)--University of Pretoria, 1977.

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Other Authors: Sauer, N. (Niko)
Format: Thesis
Language:Afrikaans
Published: University of Pretoria 2014
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_version_ 1867613449723314176
access_status_str Open Access
author2 Sauer, N. (Niko)
author_browse Sauer, N. (Niko)
author_facet Sauer, N. (Niko)
collection Thesis
dc_rights_str_mv © 1977 University of Pretoria. All rights reserved. The copyright in this work vests in the University of Pretoria. No part of this work may be reproduced or transmitted in any form or by any means, without the prior written permission of the University of Pretoria.
description Dissertation (MSc)--University of Pretoria, 1977.
format Thesis
id oai:repository.up.ac.za:2263/41938
institution University of Pretoria (South Africa)
language Afrikaans
last_indexed 2026-06-10T12:36:19.976Z
license_str Other — see source repository
provenance_str_mv Harvested via OAI-PMH from UPSpace — University of Pretoria Institutional Repository
publishDate 2014
publishDateRange 2014
publishDateSort 2014
publisher University of Pretoria
publisherStr University of Pretoria
record_format dspace
source_str UPSpace — University of Pretoria Institutional Repository
spelling oai:repository.up.ac.za:2263/41938 'n Algoritme vir kleinstekwarate-benadering Sauer, N. (Niko) Schaafsm, August 'n Algoritme Kleinstekwadrate-benaderings Rekenaarprogram Ontwikkel UCTD Dissertation (MSc)--University of Pretoria, 1977. Die doel van hierdie verhandeling is om 'n algoritme vir kleinstekwadrate-benaderings te vind en om met behulp van die algoritme 'n rekenaarprogram te ontwikkel vir die minimering van die kleinstekwadrate- benadering en die passings van krommes deur gegewe eksperimentele data. Eerstens word die norm en die pseudo-inverse van matrikse sowel as Householder-transformasies bespreek, aangesien ons daarvan gebruik maak in die oplossing van ons probleem. In die lineere kleinstekwadrate-probleem word die koeffisiente matriks A ontbind in 'n produk van 'n ortogonale en 'n bo-driehoeksmatriks. Hierdie produk word dan gebruik om die pseudo-inverse van A te verkry. Die algoritme wat ontwikkel is vir die nie-lineere kleinstekwadrate- probleem is gebaseer op die Gauss-Newton-Marquardt-metode, waar met elke stap 'n lineere kleinstekwadrate-probleem opgelos word. Resultate wat met behulp van die algoritme verkry is, word ook vergelyk met die resultate van ander algoritmes. gm2014 Mathematics and Applied Mathematics Unrestricted 2014-09-05T12:09:23Z 2014-09-05T12:09:23Z 1977-10-31 1977 Dissertation Schaafsm, A 1977, 'n Algoritme vir kleinstekwarate-benadering, MSc dissertation, University of Pretoria, Pretoria, viewed yymmdd <http://hdl.handle.net/2263/41938> E14/4/563/gm http://hdl.handle.net/2263/41938 Afrikaans © 1977 University of Pretoria. All rights reserved. The copyright in this work vests in the University of Pretoria. No part of this work may be reproduced or transmitted in any form or by any means, without the prior written permission of the University of Pretoria. application/pdf University of Pretoria
spellingShingle 'n Algoritme
Kleinstekwadrate-benaderings
Rekenaarprogram
Ontwikkel
UCTD
'n Algoritme vir kleinstekwarate-benadering
title 'n Algoritme vir kleinstekwarate-benadering
title_full 'n Algoritme vir kleinstekwarate-benadering
title_fullStr 'n Algoritme vir kleinstekwarate-benadering
title_full_unstemmed 'n Algoritme vir kleinstekwarate-benadering
title_short 'n Algoritme vir kleinstekwarate-benadering
title_sort n algoritme vir kleinstekwarate benadering
topic 'n Algoritme
Kleinstekwadrate-benaderings
Rekenaarprogram
Ontwikkel
UCTD
url http://hdl.handle.net/2263/41938