Harmonic Vibration Control Synchronization Simulation for Double Exciting Motors of Single-Mass Nonlinear System

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For nonlinear harmonic vibration synchronization vibration machine have been widely used in metallurgy, mining, agriculture and other fields, but the harmonic vibration synchronization mechanism for the multi-excitation sources which used to driven the nonlinear vibration machine to realize the harmonic vibration synchronization movement is not clear. In order to study the problem, the nonlinear electromechanical coupling dynamic model has been established for the single-mass harmonic vibration synchronization nonlinear machine in the paper, and by analyzing the coupling dynamic characteristics of the double exciting motors, the harmonic vibration control synchronous simulation model and corresponding harmonic vibration control synchronization strategy have been established. Under the different initial conditions and different Working conditions, the harmonic vibration control synchronization process for the double exciting motors have been simulated. Based on the simulation results, the harmonic vibration control synchronization mechanism for the double exciting motors which used to drive the nonlinear vibration machine have been analyzed and discussed, and the validity of the harmonic vibration control synchronization strategy for the double exciting motors to realize the harmonic vibration synchronization movement has been verified. All these can provide the reference basis for the subsequent nonlinear vibration machine to carry out the harmonic vibration synchronization status application.Introduction

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352-356

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July 2013

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© 2013 Trans Tech Publications Ltd. All Rights Reserved

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[1] Wen, B.C., Li, Y.N., Zhang Y.M.: Vibration Utilization Project. Science Press, Beijing 12, 234-237 (2005)

Google Scholar

[2] Wen, B.C., Zhao, C.Y., Su, D.H.: Vibration Synchronization and Control Synchronization of the Machine System. Science Press, Bingjing 11, 45-49 (2003)

Google Scholar

[3] Ke, L.L., Wang, Y.S., Yang, J, Kitipornchai, S.: Nonlinear free vibration of size-dependent functionally graded microbeams. Int. J. Eng. Sci 50, 256-267 (2012)

DOI: 10.1016/j.ijengsci.2010.12.008

Google Scholar

[4] Ghayesh, M.H., Kazemirad, S., Reid, T.: Nonlinear vibrations and stability of parametrically exited systems with cubic nonlinearities and internal boundary conditions: A general solution procedure. Appl. Math. Modell 36, 3299-3311 (2012)

DOI: 10.1016/j.apm.2011.09.084

Google Scholar

[5] Chorfi, S.M., Houmat, A.: Nonlinear free vibration of a moderately thick doubly curved shallow shell of elliptical plan-form. Int. J. Comput. Methods 6, 615-632 (2009)

DOI: 10.1142/s0219876209002030

Google Scholar

[6] Wen, B.C., Lin X.Y.: Vibratory synchronization transmission and its industry application. Chin. J. Mech. Eng 20, 26-41 (2005)

Google Scholar

[7] Guo, P.F., Lang, Z.Q., Peng, Z. K.: Analysis and design of the force and displacement transmissibility of nonlinear viscous damper based vibration isolation systems. Nonlinear Dyn 67, 2671-2687 (2012)

DOI: 10.1007/s11071-011-0180-6

Google Scholar

[8] Ebrahimi, F., Rastqoo, A., Bahrami, M. N.: Investigating the thermal environment effects on geometrically nonlinear vibration of smart functionally graded plates. J. Mech. Sci. Techno 24, 775-791 (2010)

DOI: 10.1007/s12206-010-0102-4

Google Scholar

[9] Xiong, W.L., Wen, B.C., Duan, Z.S.: Mechanism of electromechanical-coupling on self-Synchronous vibration and vibratory synchronization transmission. J. Vib. Eng 13, 325-330 (2000)

Google Scholar

[10] Saranqi, S.K., Ray, M. C.: Active damping of geometrically nonlinear vibrations of laminated composite shallow shells using vertically/obliquely reinforced 1-3 piezoelectric composites. Int. J. Mech. Mater. Des 7, 29-44 (2011)

DOI: 10.1007/s10999-010-9147-x

Google Scholar

[11] Zhang, G.C., Hu, D., Chen, L.Q., Yang, S. P.: Galerkin method for steady-state response of nonlinear forced vibration of axially moving beams at supercritical speeds. J. Sound Vib 331, 1612-1623 (2012)

DOI: 10.1016/j.jsv.2011.12.004

Google Scholar

[12] Alijani, F., Arnabili, M., Bakhtiari, N.F.: Thermal effects on nonlinear vibrations of functionally graded doubly curved shells using higher order shear deformation theory. Compos. Struct 93, 2541-2453 (2011)

DOI: 10.1016/j.compstruct.2011.04.016

Google Scholar

[13] NODAR V., TAMAZ C., OTAR L.: Phase synchronization of slips by periodical (tangential and normal) mechanical forcing in the spring-slider model. Acta Geophysical 56, 357-371 (2008)

DOI: 10.2478/s11600-008-0006-1

Google Scholar