Kocatürk et al., 2006 - Google Patents
Vibration of viscoelastic beams subjected to an eccentric compressive force and a concentrated moving harmonic forceKocatürk et al., 2006
- Document ID
- 13775069010742043348
- Author
- Kocatürk T
- Şimşek M
- Publication year
- Publication venue
- Journal of Sound and Vibration
External Links
Snippet
The problem of lateral vibration of a beam subjected to an eccentric compressive force and a harmonically varying transverse concentrated moving force is analyzed within the framework of the Bernoulli–Euler beam theory. The Lagrange equations are used to examine the free …
- 230000004044 response 0 abstract description 16
Similar Documents
| Publication | Publication Date | Title |
|---|---|---|
| Kocatürk et al. | Vibration of viscoelastic beams subjected to an eccentric compressive force and a concentrated moving harmonic force | |
| Kocatürk et al. | Dynamic analysis of eccentrically prestressed viscoelastic Timoshenko beams under a moving harmonic load | |
| Esen | A new finite element for transverse vibration of rectangular thin plates under a moving mass | |
| Şimşek et al. | Dynamic behavior of an axially functionally graded beam under action of a moving harmonic load | |
| Ding et al. | Convergence of Galerkin truncation for dynamic response of finite beams on nonlinear foundations under a moving load | |
| Su et al. | Dynamic stiffness formulation and free vibration analysis of functionally graded beams | |
| Ansari et al. | Frequency analysis of finite beams on nonlinear Kelvin–Voight foundation under moving loads | |
| Nikkhoo et al. | Dynamic behavior and modal control of beams under moving mass | |
| Yang et al. | Bifurcation and chaos of an axially accelerating viscoelastic beam | |
| Liu et al. | Analytical and experimental studies on out-of-plane dynamic instability of shallow circular arch based on parametric resonance | |
| Ansari et al. | Internal-external resonance of beams on non-linear viscoelastic foundation traversed by moving load | |
| Song et al. | Vibration of a beam subjected to a moving force: frequency-domain spectral element modeling and analysis | |
| Wang et al. | Modeling and nonlinear modal characteristics of the cable-stayed beam | |
| Shen et al. | Dynamic analysis of partial-interaction composite beams | |
| Battini et al. | A simple finite element to consider the non-linear influence of the ballast on vibrations of railway bridges | |
| Kang et al. | Out-of-plane free vibration analysis of a cable–arch structure | |
| Şimşek et al. | Nonlinear dynamic analysis of an eccentrically prestressed damped beam under a concentrated moving harmonic load | |
| Bournine et al. | Vibration damping in bolted friction beam-columns | |
| Wang et al. | Modeling and parameter analysis of in-plane dynamics of a suspension bridge with transfer matrix method | |
| Murtagh et al. | Simple models for natural frequencies and mode shapes of towers supporting utilities | |
| Wu | Study on the inertia effect of helical spring of the absorber on suppressing the dynamic responses of a beam subjected to a moving load | |
| Rofooei et al. | Dynamic response of geometrically nonlinear, elastic rectangular plates under a moving mass loading by inclusion of all inertial components | |
| Wayou et al. | Non-linear dynamics of an elastic beam under moving loads | |
| Greco et al. | Dynamic response of a flexural non-classically damped continuous beam under moving loadings | |
| Zhang et al. | Dynamic responses of cable-stayed bridges to vehicular loading including the effects of the local vibration of cables |