A NEW APPROACH ON OPTIMAL DESIGN OF CENTRIFUFAL PENDULUM VIBRATION ABSORBERS FOR SHAFT MODEL

  • Vu Xuan Truong Hung Yen University of Technology and Education
  • Khong Doan Dien Hung Yen University of Technology and Education
  • Nguyen Duy Chinh Hung Yen University of Technology and Education
Keywords: Centrifugal pendulum vibration absorber, torsional vibration, optimal parameters, FEM, Runge-Kutta algorithm, Taguchi method

Abstract

This paper presented a combined theoretical and experimental design methods to determine optimal parameters of a centrifugal pendulum vibration absorber (CPVAs), such as spring stiffness, damper oil viscosity, moment of uinertia of the system components, number of absorbers and assembly position. First, the system of equations of motion of the CPVA was established and solved using Finite Element method (FEM) and Runge-Kutta algorithm (RKA). Then, the optimal design based on Taguchi method was carried out to find optimal parameters of the CPVA with consideration for the torsional vibration duration and stability criterion. The numerical results showed that torsional vibration of the CPVA is remarkably reduced with using the derived optimal parameters.

References

C.-T.Lee, S.W.Shaw, A subharmonic vibration absorber for rotating machinery, ASME Journal of Vibration and Acoustics, Vol.119, pp.590-595, 1997.

C.-P.Chao, S.W.Shaw, The efects of imperfections on the performance of the subharmonic vibration absorber system, Journal of Sound and Vibration, Vol.215, pp.1065-1099, 1998.

C.-P. Chao, S.W.Shaw, C.T.Lee, Stability of the unison response for a rotating system with multiple centrifugal pendulum vibration absorbers, ASME Journal of Applied Mechanics, Vol. 64, pp.149-156, 1997.

C.-P.Chao, C.T.Lee, S.W.Shaw, Non-unison dynamics of multiple centrifugal pendulum vibration absorbers, Journal of Sound and Vibration,Vol.204, pp.769-794, 1997.

C.-P.Chao, S.W.Shaw, The dynamic response of multiple pairs of subharmonic torsional vibration absorbers, Journal of Sound and Vibrations Vol. 231(2), pp.411-431, 2000.

A.-S.Alsuwaiyan, S.W.Shaw, Performce and dynamic stability of general-path centrifugal pendulum vibration absorbers, Journal of Sound and Vibrations, Vol. 252(5), pp.791-815, 2002.

C.-T.Lee, S.W.Shaw, V.T.Coppola, A subharmonic Vibration Absorber for Rotating Machinery, ASME Journal of Applied Mechanics, Vol.119, pp.590-595,1997.

K.-D.Dien, V.X.Truong, N.D.Chinh, Research to reduce vibration for shaft of machine using the reduced vibration CPVA, Proceedings of the Regional Conference on Mechanical and Manufacturing Engineering, Part B, pp.132-136, 2014.

W.-H. Yang,Y.S.Tarng, Design optimization of cutting parameters for turning operations based on the Taguchi method, Journal of Materials Processing Technology, Vol.84, pp.122-129, 1998.

J.-A.Gani, I.A.Choudhury, H.H.Hassan, Application of Taguchi method in the optimization of end milling parameters, Journal of Materials Processing Technology, Vol.145, pp.84-92, 2004.

A.-S.Alsuwaiyan, S.W.Shaw, Performance and dynamic stability of general-path centrifugal pendulum vibration absorbers, Journal of Sound and Vibration, Vol.252, pp.791-815, 2002.

B.-C. Carter, Rotating pendulum absorbers with partly solid and liquid inertia members with mechanical or fluid damping, British Patent, No.337, pp.466, 1929.

E.-T.Taylor, Eliminating Crankshaft Torsional Vibration in Radial Aircraft Engines, SAE Technical, Paper 360105, 1936.

C.-T.Lee; S.W.Shaw, Comparative study of nonlinear centrifugal pendulum vibration absorbers, ASME Applied Mechanics Division, Publiccations-AMD, Vol.192,pp.91-91,1994.

J.-F.Madden, F.John, Constant frequency bifilar vibration absorber, US Patent, No. 4, Vol. 218, 1980.

S.-W.Shaw, P.M.Schmitz, A.G.Haddow, Tautochronic Vibration Absorbers for Rotating Systems, ASME Journal of Computer Nonlinear Dynamics, Vol.1(1), pp.283-293,2006.

M.-Swank, P.Lindemann, Dynamic Absorbers for Modern Powertrains, SAE Technical, Paper.2011-01-1554, 2011.

E.-H.Abouobaia, R.Bhat, R.Sedaghati, Development of a new torsional vibration damper incorporating conventional centrifugal pendulum absorber and magnetorheological damper, Journal of Intelligent Material Systems and Structures, Special Issue, pp.1-13,2015.

J.-P.Den Hartog, Mechanical Vibrations, Dover Publications, 1985.

J.Mayet, D.Rixen, H.Ulbrich, Experimental investigation of centrifugal pendulum vibration absorbers, 11th International Conference on Vibration Problems, Z. Dimitrovova ´ et.al. (eds.), Lisbon, Portugal, 9–12 September 2013

http://www.viscopedia.com/viscosity-tables/substances/engine-oil/

Lead Technologies Inc, Minitab 17 Helps.

Waterloo Inc, MapleSIM 2016.1a Helps.

Published
2016-10-11
How to Cite
Vu Xuan Truong, Khong Doan Dien, & Nguyen Duy Chinh. (2016). A NEW APPROACH ON OPTIMAL DESIGN OF CENTRIFUFAL PENDULUM VIBRATION ABSORBERS FOR SHAFT MODEL. UTEHY Journal of Science and Technology, 11, 9-15. Retrieved from http://tapchi.utehy.edu.vn/index.php/jst/article/view/248