2012
DOI: 10.1177/1077546312446362
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Effect of application area distributions of mass, force, and support on free and forced vibration behavior of viscoelastically supported plates

Abstract: In real world systems, implementation areas of mass, force and supports have considerable quantity, unlike homogenized areas in numerical solutions. In this study, the effect of area distributions of non-structural additional mass, external force and supports on linear vibrating plate systems are analyzed. There are two key questions addressed in this study. First, the majority of the previous works cover the range of a fundamental mode, and do not answer the question of how results of the fundamental analyses… Show more

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Cited by 3 publications
(2 citation statements)
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“…For one-dimensional beam structure, Şimşek and Kocatürk (2009) investigated the free and forced vibrations of an FG simply supported beam subjected to concentrated moving harmonic load. Ergut and Altintas (2013) presented the effect of application area distributions of mass, force, and support on free and forced vibration behaviors of viscoelastically supported plates. Demir and Oz (2014) exploited the finite element method (FEM) to investigate resonance frequencies of the FG beam under viscoelastic boundary conditions.…”
Section: Introductionmentioning
confidence: 99%
“…For one-dimensional beam structure, Şimşek and Kocatürk (2009) investigated the free and forced vibrations of an FG simply supported beam subjected to concentrated moving harmonic load. Ergut and Altintas (2013) presented the effect of application area distributions of mass, force, and support on free and forced vibration behaviors of viscoelastically supported plates. Demir and Oz (2014) exploited the finite element method (FEM) to investigate resonance frequencies of the FG beam under viscoelastic boundary conditions.…”
Section: Introductionmentioning
confidence: 99%
“…Later, Lamb’s model was revised by Amabili and Kwak [33] to study the coupled free vibration of circular plates. In recent years, various extended coupling vibration models have been developed to investigate the vibrations of rectangular and circular plates at the macroscale [34, 35]. Experiments have proved that Lamb’s theoretical vibration model of plates is also applicable to microscale structures [36].…”
Section: Introductionmentioning
confidence: 99%