Results 1 to 10 of about 7,121 (266)
Bulk Acoustic Wave Resonance Characteristics of PMN-PT Orthorhombic Crystal Plates Excited by Lateral Electric Fields. [PDF]
Su B +8 more
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Optimization of Mixed-Culture Solid-State Fermentation and the Effect of Microencapsulation on the Antioxidant Activity of Cherry Blossom Extract. [PDF]
Zhang X, Shi L, Zhang B, Xu M.
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Selective Sorption of Gold and Iron Ions in the PMAA-P4VP Intergel System. [PDF]
Jumadilov T +4 more
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Lossless and Lossy Characterization of the State of Perturbed Anharmonic Diatomics: An Information-Theoretic Compaction of Quantum Dynamics. [PDF]
Hamilton JR, Levine RD.
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Some of the next articles are maybe not open access.
Forced Vibrations of a Nonhomogeneous String
SIAM Journal on Mathematical Analysis, 2008We prove existence of vibrations of a nonhomogeneous string under a nonlinear time periodic forcing term in the case in which the forcing frequency avoids resonances with the vibration modes of the string (nonresonant case). The proof relies on a Lyapunov–Schmidt reduction and a Nash–Moser iteration scheme.
Baldi, P., Berti, M.
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ON THE FORCED VIBRATION TEST BY VIBRODYNE
Proceedings of the 5th International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering (COMPDYN 2015), 2015In civil engineering, Experimental Modal Analysis (EMA) dynamic tests are powerful aids to the seismic design of new structures, and useful tools for the structural identification of existing structures. EMA tests require to accurately evaluate the harmonic forcing function that is applied to the structure under testing, in order to correctly apply ...
MODANO, MARIANO +5 more
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Nonlinear Forced Vibrations of Beams
Journal of Applied Mechanics, 1985An iterative procedure for computing periodic solutions of nonlinear vibrating beams is presented. The nonlinear partial differential equation is replaced by a coupled system of equations. The contraction mapping principle is then applied to generate a method of successive approximations.
Countryman, M., Kannan, R.
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Forced vibrations of a beam with a non-linear dynamic vibration absorber
Journal of Sound and Vibration, 1983Abstract Forced vibrations of a simply supported beam having an attached non-linear dynamic vibration absorber and excited by sinusoidal motion of its supporting base are investigated analytically. The absorber produces a hardening spring force in the form of a cubic curve. The governing partial differential equation reduces to the well-known Duffing
Kojima, H., Saito, H.
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