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- W2766077204 abstract "This paper investigates the global bifurcations and chaotic dynamics for nonlinear oscillations of symmetric cross-ply composite laminated plates in case of 1:2 internal resonance. The higher-dimensional Melnikov method and its extensions developed by Kovac˘ic˘ and Wiggins is employed to analyze the global bifurcations for composite laminated plates. The explicitly sufficient conditions of the existence of Silnikov-type homoclinic orbits in perturbed phase space are gained, which may lead to chaotic motions for composite laminated plates. Finally, numerical results obtained by fourth-order Runge-Kutta method also indicate that there exist the jumping phenomena and chaotic responses for the nonlinear composite laminated plates, which agree with theoretic predictions." @default.
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- W2766077204 date "2017-11-03" @default.
- W2766077204 modified "2023-10-17" @default.
- W2766077204 title "Global bifurcations of symmetric cross-ply composite laminated plates with 1:2 internal resonance" @default.
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- W2766077204 doi "https://doi.org/10.1002/zamm.201600049" @default.
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