Dynamic Analysis of Vibration Compaction System Base on Transfer Matrix Method

Article Preview

Abstract:

To study the dynamic characteristic of a vibration compaction system, we first build up a double DOF model, then it is solved with transfer matrix method and the mathematical description was carried through on the status of every units in the model. Through the analysis of simulation data with simulation software, the data with the transfer matrix equation is the same as data with simulation software. This made clear that the transfer matrix model approaches to the practical circumstances and it bears important referencing value to the dynamics analysis of the correlation system.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

239-243

Citation:

Online since:

October 2009

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2009 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] X.T. Rui: Transfer Matrix Method of Multibody System and Its Applications (Science Press, Beijing 2008).

Google Scholar

[2] B. CH. Wen: Recent Progress in Vibration and Wave Using Techniques (Northeastern University Press, China 2000).

Google Scholar

[3] B.C. Wen: The Analytical Method and Engineering Application in , onlinear Vibration Theory, (Northeastern University Press, China 2001).

Google Scholar

[4] L. Bin: Vibratory Roller and Vibrating Compaction Techniques (China Communication Press, Beijing 2001).

Google Scholar

[5] S.R. Yan: Investigation of Characteristics of One Kind of Nonlinear Dynamics of a Vibratory Roller, Vol. 28 (2000), pp.64-67.

Google Scholar

[6] Y.M. Zhang: Stochastic Vibration-Pressure Analysis For Vibratory Wheel of Vibratory Roller, Vol. 14 (2003), pp.59-61.

Google Scholar

[7] H.Y. Bian: Design and Dynamics Analysis of a New Type of Vibration Pile Driver and Drawer, Vol. 8 (2008), pp.100-101.

Google Scholar

[8] S.P. Yang: The Bifurcation and Singularities of Hysteretic , onlinear System (Science Press, Beijing 2003).

Google Scholar

[9] X. Liu: Numerical Modelling of Nonlinear Response of Soil. Part 1: Constitutive Model, Vol. 42 (2005), pp.1849-1881.

Google Scholar