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Geometrical non-linear multi-modal vibration of fully clamped isotropic plates

Title
Geometrical non-linear multi-modal vibration of fully clamped isotropic plates
Type
Article in International Conference Proceedings Book
Year
1999
Authors
Pedro Leal Ribeiro
(Author)
FEUP
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Petyt, M
(Author)
Other
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Conference proceedings International
Pages: 325-330
Proceedings 4th International Conference of the European Association for Structural Dynamics (Eurodyn'99)
Praga, Republica Checa, 1999
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Authenticus ID: P-001-69Y
Abstract (EN): The geometrically non-linear free and forced, steady-state, vibration of thin isotropic, fully clamped plates is investigated using the hierarchical finite element (HFEM) and the harmonic balance methods (HBM). The equations of motion are developed by applying the principle of virtual work, and the solutions are calculated by a continuation method. The convergence properties of the HFEM and of the HEM are analysed. Internal resonances are discovered, and the consequences of modal coupling in free and steady-state forced vibration are discussed.
Language: English
Type (Professor's evaluation): Scientific
No. of pages: 6
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