An adaptive automatic integration algorithm based on Simpson's rule.
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McGill University
1971
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ndltd-LACETR-oai-collectionscanada.gc.ca-QMM.478392014-02-13T03:43:30ZAn adaptive automatic integration algorithm based on Simpson's rule.Dupont, William Dudley.AlgorithmsNumerical integration -- Computer programs.FORTRAN (Computer program language)McGill University1971Electronic Thesis or Dissertationapplication/pdfenalephsysno: 000947157proquestno: AAIMK09706Theses scanned by UMI/ProQuest.All items in eScholarship@McGill are protected by copyright with all rights reserved unless otherwise indicated.Master of Science (Department of Mathematics) http://digitool.Library.McGill.CA:80/R/?func=dbin-jump-full&object_id=47839 |
collection |
NDLTD |
language |
en |
format |
Others
|
sources |
NDLTD |
topic |
Algorithms Numerical integration -- Computer programs. FORTRAN (Computer program language) |
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Algorithms Numerical integration -- Computer programs. FORTRAN (Computer program language) Dupont, William Dudley. An adaptive automatic integration algorithm based on Simpson's rule. |
author |
Dupont, William Dudley. |
author_facet |
Dupont, William Dudley. |
author_sort |
Dupont, William Dudley. |
title |
An adaptive automatic integration algorithm based on Simpson's rule. |
title_short |
An adaptive automatic integration algorithm based on Simpson's rule. |
title_full |
An adaptive automatic integration algorithm based on Simpson's rule. |
title_fullStr |
An adaptive automatic integration algorithm based on Simpson's rule. |
title_full_unstemmed |
An adaptive automatic integration algorithm based on Simpson's rule. |
title_sort |
adaptive automatic integration algorithm based on simpson's rule. |
publisher |
McGill University |
publishDate |
1971 |
url |
http://digitool.Library.McGill.CA:80/R/?func=dbin-jump-full&object_id=47839 |
work_keys_str_mv |
AT dupontwilliamdudley anadaptiveautomaticintegrationalgorithmbasedonsimpsonsrule AT dupontwilliamdudley adaptiveautomaticintegrationalgorithmbasedonsimpsonsrule |
_version_ |
1716637823542493184 |