1986
DOI: 10.1177/002199838602000101
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Vibration and Damping Analysis of Fibre Reinforced Composite Material Plates

Abstract: Governing equations of motion for a laminated plate consisting of an arbitrary number of fibre reinforced composite material layers have been derived using the variational principles. Each layer has been considered to be of a specially orthotropic material with its directional elastic properties depending on the fibre orientation. Extension, bending, inplane shear and transverse shear deformations in each layer are considered. The longitudinal translatory and the rotary inertias along with the transverse inert… Show more

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Cited by 88 publications
(22 citation statements)
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“…Here, the free standing displacement fieldsûðx; y; z; tÞ are approximated for the stationary vibration state as timeharmonic displacementsû n x; y; z; t ð Þ¼u x; y; z ð Þe iωt ; ω ¼ 2π T P : angular frequency (19) and satisfy the chosen boundary conditions. Considering the Lagrange variation and assuming harmonic time dependence forû, the following variational equation can be derived:…”
Section: Modal and Damping Analysismentioning
confidence: 99%
“…Here, the free standing displacement fieldsûðx; y; z; tÞ are approximated for the stationary vibration state as timeharmonic displacementsû n x; y; z; t ð Þ¼u x; y; z ð Þe iωt ; ω ¼ 2π T P : angular frequency (19) and satisfy the chosen boundary conditions. Considering the Lagrange variation and assuming harmonic time dependence forû, the following variational equation can be derived:…”
Section: Modal and Damping Analysismentioning
confidence: 99%
“…Several works are found in the literature implementing the correspondence principle. Simply supported plates were studied by Alam and Asnani [4] by means of a semi-analytical procedure based on trigonometric expansion of the three displacement components. The formulation was applied to the analysis of plates with cross-and angle-ply lay-ups, and the effects of the material properties, the number of layers and the angles of orientation were investigated.…”
Section: Introductionmentioning
confidence: 99%
“…Gibson and Plunkett, 1976;Ni and Adams, 1984;Saravanos and Chamis, 1990;Wren and Kinra, 1992;Alam and Asnani, 1986). Saravanos (1994) reported a linear fully layerwise damping plate theory for laminated composite plates together with semi-analytical solutions, as well as, a finite element (1993) capable of predicting the damping of thick composite plates, and the damping of composite sandwich plates with interlaminar damping layers (Saravanos and Pereira, 1992); whereas, Taylor and Nayfeh (1997) presented an analytical solution for the damped vibrational characteristics of thick composite plates.…”
Section: Introductionmentioning
confidence: 99%