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Analysis of complex parametric vibrations of plates and shells using Bubnov-Galerkin approach
Authors:Awrejcewicz  J.  Krys’ko  A. V.
Affiliation:(1) Department of Automatics and Biomechanics, Technical University of Lodz, 1/15 Stefanowskiego St., 90–924 Lodz Poland;(2) Department of Mathematics, Saratov State University, B. Sadovaja 96A f. 77, 410054 Saratov Russia
Abstract:Summary The Bubnov-Galerkin method is applied to reduce partial differential equations governing the dynamics of flexible plates and shells to a discrete system with finite degrees of freedom. Chaotic behaviour of systems with various degrees of freedom is analysed. It is shown that the attractor dimension of a system has no relationship with the attractor dimension of any of its subsystems.This work has been partially supported by Department of Mathematics of the Central European University in Budapest.
Keywords:Shell  Bubnov-Galerkin method  Runge-Kutta method  Poincaré   section  Lyapunov exponent  Chaotic vibration
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