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Non-linear analysis of plates by the Analog Equation Method

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dc.contributor.author Katsikadelis, JT en
dc.contributor.author Nerantzaki, MS en
dc.date.accessioned 2014-03-01T01:09:59Z
dc.date.available 2014-03-01T01:09:59Z
dc.date.issued 1994 en
dc.identifier.issn 0178-7675 en
dc.identifier.uri https://dspace.lib.ntua.gr/xmlui/handle/123456789/11281
dc.subject Boundary Condition en
dc.subject Non-linear Analysis en
dc.subject Plate Bending en
dc.subject.classification Mathematics, Interdisciplinary Applications en
dc.subject.classification Mechanics en
dc.subject.other Deflection (structures) en
dc.subject.other Mathematical models en
dc.subject.other Nonlinear equations en
dc.subject.other Stress analysis en
dc.subject.other Analog equation method en
dc.subject.other Linear uncoupled plate bending problems en
dc.subject.other Nonlinear analysis en
dc.subject.other Thin elastic plates en
dc.subject.other Von Karman plate theory en
dc.subject.other Plates (structural components) en
dc.title Non-linear analysis of plates by the Analog Equation Method en
heal.type journalArticle en
heal.identifier.primary 10.1007/BF00350282 en
heal.identifier.secondary http://dx.doi.org/10.1007/BF00350282 en
heal.language English en
heal.publicationDate 1994 en
heal.abstract The Analog Equation Method is applied to large deflection analysis of thin elastic plates. The von-Kármán plate theory is adopted. The deflection and the stress function of the non-linear problem are established by solving two linear uncoupled plate bending problems under the same boundary conditions subjected to ""appropriate"" (equivalent) fictitious loads. Numerical examples are presented which illustrate the efficiency and the accuracy of the proposed method. © 1994 Springer-Verlag. en
heal.publisher Springer-Verlag en
heal.journalName Computational Mechanics en
dc.identifier.doi 10.1007/BF00350282 en
dc.identifier.isi ISI:A1994NZ14100005 en
dc.identifier.volume 14 en
dc.identifier.issue 2 en
dc.identifier.spage 154 en
dc.identifier.epage 164 en


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