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dc.creatorJočković, Miloš
dc.creatorNefovska-Danilović, Marija
dc.date.accessioned2021-09-24T09:05:36Z
dc.date.available2021-09-24T09:05:36Z
dc.date.issued2021
dc.identifier.isbn978-86-909973-8-1
dc.identifier.urihttps://grafar.grf.bg.ac.rs/handle/123456789/2392
dc.description.abstractIn this paper, linear transient analysis of spatial curved Bernoulli – Euler beam with circular cross – section formulated using isogeometric approach has been presented. The isogeometric approach is based on the concept that the geometry of the beam, as well as the displacement field are defined using the Non – Uniform Rational B – Spline (NURBS) functions. Governing equations of motions are derived using the basic relations of the differential geometry and continuum mechanics. In order to conduct transient analysis, time discretization has been employed using explicit integration scheme. The validation of the proposed method has been carried out for the spatial curved cantilever beam subjected to the point load with constant magnitude. The results of the free end displacements obtained using proposed method have shown excellent convergence properties and agreement with the results obtained using finite element-based software. In comparison to the conventional finite element method, less number of degrees of freedom are required in order to obtain accurate results.sr
dc.language.isoensr
dc.publisherSerbian Society of Mechanicssr
dc.relationinfo:eu-repo/grantAgreement/MESTD/Technological Development (TD or TR)/36046/RS//sr
dc.rightsopenAccesssr
dc.sourceProceedings of 8th International Congress of Serbian Society of Mechanics, Kragujevac, Serbia, June 28-30, 2021sr
dc.subjectBernoulli – Euler beamsr
dc.subjectspatial curved beamsr
dc.subjectlinear transient analysissr
dc.titleLinear transient analysis of spatial curved Bernoulli – Euler beam using isogeometric approachsr
dc.typeconferenceObjectsr
dc.rights.licenseARRsr
dc.citation.epage201
dc.citation.spage194
dc.identifier.fulltexthttps://grafar.grf.bg.ac.rs/bitstream/id/9475/Paper_Milos_Jockovic_LINEAR.pdf
dc.identifier.rcubhttps://hdl.handle.net/21.15107/rcub_grafar_2392
dc.type.versionpublishedVersionsr


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