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- W3134760475 abstract "Abstract The vibrations of buckled beams with two-to-one internal resonances (ω2 ≈ 2ω1) about a static buckled position are analyzed. General boundary conditions and harmonic excitations (frequency Ω) in both the transverse and axial directions are considered. The analysis assumes a unimodal static buckled deflection, considers quadratic nonlinearities only, and determines the amplitude and phase modulation equations via the method of multiple scales. The following specific cases are treated: Ω ≈ 2ω2, Ω ≈ ω1 + ω2, and Ω ≈ ω1. From the modulation equations for a primary resonance of the second mode (i.e., Ω ≈ ω2), one-mode and two-mode stable equilibrium solutions are found in addition to dynamic solutions caused by Hopf bifurcations. In the region of dynamic solutions, a variety of phenomena are documented, including period-doubling bifurcations, intermittency, chaos, and crises." @default.
- W3134760475 created "2021-03-15" @default.
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- W3134760475 date "1995-09-17" @default.
- W3134760475 modified "2023-09-27" @default.
- W3134760475 title "Two-to-One Internal Resonances in Buckled Beams" @default.
- W3134760475 doi "https://doi.org/10.1115/detc1995-0274" @default.
- W3134760475 hasPublicationYear "1995" @default.
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