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dc.contributor.authorFlores, Paulopor
dc.date.accessioned2016-04-08T15:31:22Z-
dc.date.issued2015-
dc.identifier.isbn978-3-319-16189-1por
dc.identifier.isbn978-3-319-16190-7por
dc.identifier.issn2191-530Xpor
dc.identifier.urihttps://hdl.handle.net/1822/41067-
dc.description"Series title: Springerbriefs in applied sciences and technology, ISSN 2191-530X"por
dc.description.abstractThis chapter describes the main integration algorithms utilized in the resolution of the dynamics equations of motion. Particular emphasis is paid to the Euler method, Runge-Kutta approach and Adams predictor-corrector method that allows for the use of variable time steps during the integration process. The material presented here, relative to numerical integration of ordinary differential equations, follows that of any undergraduate text on numerical analysis.por
dc.description.sponsorship(undefined)por
dc.language.isoengpor
dc.publisherSpringer Verlagpor
dc.rightsclosedAccesspor
dc.subjectEuler methodpor
dc.subjectRunge-Kutta methodpor
dc.subjectAdams predictor-corrector methodpor
dc.titleIntegration methods in dynamic analysispor
dc.typebookPartpor
oaire.citationStartPage67por
oaire.citationEndPage74por
oaire.citationTitleConcepts and formulations for spatial multibody dynamicspor
oaire.citationVolume168por
dc.identifier.doi10.1007/978-3-319-16190-7_13por
dc.subject.fosEngenharia e Tecnologia::Engenharia Mecânicapor
sdum.journalSpringerbriefs in Applied Sciences and Technologypor
sdum.bookTitleConcepts and formulations for spatial multibody dynamicspor
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