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Internationale Datenbank und Galerie für Ingenieurbauwerke

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Computers & Structures - v. 82, n. 31-32 (Dezember 2004)

Erschienen:	Dezember 2004

Artikel in dieser Ausgabe

Autor(en)	Titel	Seite(n)
Popov, A. A.	The application of Hamiltonian dynamics and averaging to nonlinear shell vibration	2659-2670
Touzé, C. / Thomas, O. / Huberdeau, A.	Asymptotic non-linear normal modes for large-amplitude vibrations of continuous structures	2671-2682
Nagai, Ken-ichi / Maruyama, Shinichi / Oya, Mitsuru / Yamaguchi, Takao	Chaotic oscillations of a shallow cylindrical shell with a concentrated mass under periodic excitation	2607-2619
Jansen, E. L.	A comparison of analytical–numerical models for nonlinear vibrations of cylindrical shells	2647-2658
Gonçalves, P. B. / del Prado, Z. G.	Effect of non-linear modal interaction on the dynamic instability of axially excited cylindrical shells	2621-2634
Dessi, D. / Mastroddi, F. / Morino, L.	A fifth-order multiple-scale solution for Hopf bifurcations	2723-2731
Epureanu, Bogdan I. / Yin, Shih-Hsun	Identification of damage in an aeroelastic system based on attractor deformations	2743-2751
Mikhlin, Yu. V. / Shmatko, T. V. / Manucharyan, G. V.	Lyapunov definition and stability of regular or chaotic vibration modes in systems with several equilibrium positions	2733-2742
Luongo, Angelo / Di Egidio, Angelo / Paolone, Achille	Multiscale analysis of defective multiple-Hopf bifurcations	2705-2722
Mazzilli, Carlos E. N. / Soares, Mário E. S. / Baracho Neto, Odulpho G. P.	Non-linear normal modes of a simply supported beam: continuous system and finite-element models	2683-2691
Amabili, M.	Nonlinear vibrations of rectangular plates with different boundary conditions: theory and experiments	2587-2605
Catellani, G. / Pellicano, F. / Dall'Asta, D. / Amabili, M.	Parametric instability of a circular cylindrical shell with geometric imperfections	2635-2645
Sengupta, Tapan K. / Dey, S.	Proper orthogonal decomposition of direct numerical simulation data of by-pass transition	2693-2703
Sansour, Carlo	A time integration scheme with energy–momentum conservation for a shell formulation with arbitrary geometric and material non-linearities	2753-2763

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Veröffentlicht am:
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