Commenced in January 2007
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Numerical Simulation of a Three-Dimensional Framework under the Action of Two-Dimensional Moving Loads
Authors: Jia-Jang Wu
Abstract:
The objective of this research is to develop a general technique so that one may predict the dynamic behaviour of a three-dimensional scale crane model subjected to time-dependent moving point forces by means of conventional finite element computer packages. To this end, the whole scale crane model is divided into two parts: the stationary framework and the moving substructure. In such a case, the dynamic responses of a scale crane model can be predicted from the forced vibration responses of the stationary framework due to actions of the four time-dependent moving point forces induced by the moving substructure. Since the magnitudes and positions of the moving point forces are dependent on the relative positions between the trolley, moving substructure and the stationary framework, it can be found from the numerical results that the time histories for the moving speeds of the moving substructure and the trolley are the key factors affecting the dynamic responses of the scale crane model.Keywords: Moving load, moving substructure, dynamic responses, forced vibration responses.
Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1338748
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[1] J. J. Wu 2011 Development of the graphical user interface for the computerisation of a mobile gantry crane. Technique report, National Kaohsiung Marine University, Kaohsiung, Taiwan.
[2] SDRC 2006 I-DEAS Master Series 10 User’s Guide. Structural Dynamics Research Corporation.
[3] SDRC 2006 I-DEAS Master Series 10 Finite Element Modeling. Structural Dynamics Research Corporation.
[4] J. S. Wu and C. W. Dai 1987 Journal of Structural Engineering 113(3), 458-474. Dynamic responses of multi-span non-uniform beam due to moving loads.
[5] H. P. Lee Computers & Structures 1995 55(4), 615-623. Dynamic response of a multi-span beam on one-side point constraints subject to a moving load.
[6] T. P. Chang and Y. N. Liu 1996 International Journal of Solids and Structures 33(12), 1673-1688. Dynamic finite element analysis of a nonlinear beam subjected to a moving load.
[7] D. Thambiratnam and Y. Zhuge 1996 Journal of Sound and Vibration 198(2), 149-169. Dynamic analysis of beams on an elastic foundation subjected to moving loads.
[8] J. S. Wu and K.Z. Chen 1995 Journal of Sound and Vibration 188(3), 337-345. Dynamic analysis of a channel beam due to a moving load.
[9] Y. H. Lin 1995 Journal of Sound and Vibration 180(5), 809-812. Comments on “Dynamic response of a beam with intermediate point constraints subject to a moving load”.
[10] C. K. Karaolodes and A. N. Kounadis 1983 Journal of Sound and Vibration 88(1), 37-45. Forced motion of a simple frame subjected to a moving force.
[11] M. Olsson 1985 Journal of Sound and Vibration 99(1), 1-12. Finite element modal co-ordinate analysis of structures subjected to moving loads.
[12] R. W. Clough and J. Penzien 1993 Dynamics of Structures, 2nd Edition, McGraw-Hill, New York.