Dynamic Simulation of Planetary Gearbox

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Abstract:

Planetary gears are the most popular transmission machinery in large reduction ratio circumstances, which is because of the advantages of compactness, co-axial and high power efficiency. Accurate dynamic model is crucial when planetary gears are used in precise positioning and controlling systems. A dynamic model considering gear backlash and bearing compliance is established in this work. A typical planetary gearbox is simulated with the model. The results prove the validity of the model and demonstrate that gear backlash and bearing compliance have significant influence on planetary gear transmission.

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220-224

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September 2013

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] August R, Kasuba R. Torsional Vibrations and Dynamic Loads in a Basic Planetary Gear System. [J]. Journal of vibration, acoustics, stress, and reliability in design. 1986, 108(3): 348-353.

DOI: 10.1115/1.3269349

Google Scholar

[2] Botman M. Epicyclic Gear Vibrations. [J]. Journal of Engineering for Industry, Transactions of the ASME. 1976, 98 Ser B(3): 811-815.

DOI: 10.1115/1.3439034

Google Scholar

[3] Seager D L. Conditions for the Neutralization of Excitation by the Teeth in Epicyclic Gearing. [J]. Journal of Mechanical Engineering Science. 1975, 17(5): 293-298.

DOI: 10.1243/jmes_jour_1975_017_042_02

Google Scholar

[4] Cunliffe F, Smith J D, Welbourn D B. Dynamic Tooth Loads in Epicyclic Gears. [J]. American Society of Mechanical Engineers (Paper). 1973(73 -DET-104).

Google Scholar

[5] Kahraman A, Blankenship G W. Experiments on nonlinear dynamic behavior of an oscillator with clearance and periodically time-varying parameters[J]. Journal of Applied Mechanics, Transactions ASME. 1997, 64(1): 217-226.

DOI: 10.1115/1.2787276

Google Scholar

[6] Blankenship G W, Kahraman A. Steady state forced response of a mechanical oscillator with combined parametric excitation and clearance type non-linearity[J]. Journal of Sound and Vibration. 1995, 185(5): 743-765.

DOI: 10.1006/jsvi.1995.0416

Google Scholar

[7] Kahraman A. Planetary gear train dynamics[J]. Journal of Mechanical Design, Transactions of the ASME. 1994, 116(3): 713-720.

DOI: 10.1115/1.2919441

Google Scholar

[8] Kahraman A. Natural modes of planetary gear trains[J]. Journal of Sound and Vibration. 1994, 173(1): 125-130.

DOI: 10.1006/jsvi.1994.1222

Google Scholar

[9] Lin J, Parker R G. Analytical characterization of the unique properties of planetary gear free vibration[J]. Journal of Vibration and Acoustics, Transactions of the ASME. 1999, 121(3): 316-321.

DOI: 10.1115/1.2893982

Google Scholar

[10] Ambarisha V K, Parker R G. Nonlinear dynamics of planetary gears using analytical and finite element models[J]. Journal of Sound and Vibration. 2007, 302(3): 577-595.

DOI: 10.1016/j.jsv.2006.11.028

Google Scholar

[11] MSC Software Corporation. Adams 2013[K].

Google Scholar

[12] Jones A B. Rotor Bearing Dynamics Technology Design Guide. Part I: Ball Bearings. AD/A 065554, 1978: 1-20.

DOI: 10.21236/ada065554

Google Scholar