A non-linear dynamic model for planetary gear sets

Proceedings of the Institution of Mechanical Engineers, Part K: Journal of Multi-body Dynamics

Volumn 221, Issue 4, 2007, Pages 567-576

  Al shyyab, A ^a   Kahraman, A ^b  

^a HASHEMITE UNIVERSITY   (Jordan)

^b The Ohio State University   (United States)

Author keywords

Contact ratio; Harmonic balance; Invers discrete fourier transform; Jump discontinuities; Mesh stiffness; Non linear; Planetary; Softening; Time varying; Torsional

Indexed keywords

COMPUTER SIMULATION; FOURIER TRANSFORMS; GEARS; HARMONIC ANALYSIS; PLANETS; TORSIONAL STRESS;

CONTACT RATIO; INVERS DISCRETE FOURIER TRANSFORM; JUMP DISCONTINUITIES; MESH STIFFNESS; PLANETARY; SOFTENING;

NONLINEAR ANALYSIS;

EID: 36849018486     PISSN: 14644193     EISSN: None     Source Type: Journal    
DOI: 10.1243/14644193JMBD92     Document Type: Article

References (16)

1. Cunliffe, F., Smith, J. D., and Welbourn, D. B. Dynamic tooth loads in epicyclic gears. Trans. ASME J. Eng. Ind., 1974, 578-584.
2. Botman, M. Epicyclic gear vibrations. Trans. ASME J. Eng. Ind., 1976, 811-815.
3. Antony, G. Gear vibration - investigation of the dynamic behavior of one stag epicycilc gears. AGMA Technical paper 88-FTM-12, 1988.
4. Kahraman, A. Free torsional vibration characteristics of compound planetary gear sets. Mech. Mach. Theory, 2001, 36, 953-971.
5. Toda, A. and Botman, M. Planet indexing in planetary gears for minimum vibration. ASME paper 79-DET-73, 1979.
6. Palmer, W. E. and Fuehler, R. R. Noise control in planetary transmissions. SAE paper 770561, 1977.
7. Kahraman, A. Planetary gar train dynamics. Trans. ASME J. Mech. Des., 1994, 116, 713-720.
8. Kahraman, A. Load sharing characteristics of planetary transmissions. Mech. Mach. Theory, 1994, 29, 1151-1165.
9. Blankenship, G. W. and Kahraman, A. Steady state forced response of a mechanical oscillator with combined parametric excitation and clearance type nonlinearity. J. Sound Vibr., 1995, 185, 743-765.
10. Kahraman, A. and Blankenship, G. W. Interactions between commensurate parametric and forcing excitations in a system with clearances. J. Sound Vibr., 1996, 194, 317-336.
11. Alshyyab, A. and Kahraman, A. Non-linear dynamic analysis of a multi-mesh gear train using multi-term harmonic balance method: sub-harmonic motions. J. Sound Vibr., 2005, 279, 417-451.
12. Alshyyab, A. and Kahraman, A. Non-linear dynamic analysis of a multi-mesh gear train using multi-term harmonic balance method: period-one motions. J. Sound Vibr., 2005, 284, 151-172.
13. Tao, S. and HaiYan, H. Nonlinear dynamics of a planetary gear system with multipl clearances. Mech. Mach. Theory, 2003, 38, 1371-1390.
14. Mehdigoli, H., Rahnejat, H., and Gohar, R. Vibration response of wavy surface disc in elastohydrodynamic rolling contact. Wear, 1990, 139, 1-15.
15. Yuksel, C. and Kahraman, A. Dynamic tooth loads of planetary gear sets having tooth profile wear. Mech. Mach. Theory, 2004, 39, 695-715.
16. Yuksel, C. Influence of tooth profile wear on dynamic tooth loads of planetary gear sets. MS Thesis, The University of Toledo, 2003.