2019
DOI: 10.18400/tekderg.408772
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Rotary Inertia and Higher Modes Effect on the Dynamic Response of Timoshenko Beams on Two-Parameter Elastic Foundation

Abstract: This study investigates the effects of rotary inertia and higher modes on the dynamic response of the axially loaded Timoshenko beams on two-parameter foundation with generalized elastic end conditions. A simplified modal analysis procedure is presented by using the conventional separation of variables method. The effect of rotary inertia on the solution of free vibration differential equation is discussed. A numerical example is presented to investigate the coupled effect of rotary inertia and higher modes on… Show more

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Cited by 2 publications
(1 citation statement)
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“…20 Özturk and Coşkun 21 provide the analytical results for the free vibration analysis of beam on elastic foundation for three different axially loaded cases under classical boundary conditions. Hızal and Çatal 22,23 present a comprehensive analysis on the effect of rotary inertia and higher modes on the dynamic response of axial-load beams resting on modified Vlasov foundation and two-parameter elastic foundation. For more accurate simulation of the bearing support, vibration study of partially supported beams was also carried out by Eisenberger et al 24 By transforming the partial support into an external load, Motaghian et al 25 discussed the vibration characteristics of beam structure with various boundaries.…”
Section: Introductionmentioning
confidence: 99%
“…20 Özturk and Coşkun 21 provide the analytical results for the free vibration analysis of beam on elastic foundation for three different axially loaded cases under classical boundary conditions. Hızal and Çatal 22,23 present a comprehensive analysis on the effect of rotary inertia and higher modes on the dynamic response of axial-load beams resting on modified Vlasov foundation and two-parameter elastic foundation. For more accurate simulation of the bearing support, vibration study of partially supported beams was also carried out by Eisenberger et al 24 By transforming the partial support into an external load, Motaghian et al 25 discussed the vibration characteristics of beam structure with various boundaries.…”
Section: Introductionmentioning
confidence: 99%